If the earth revolve around the sun, why we see the same stars every night in the same position.?​

Answers

Answer 1

The stars are not fixed but they are just constantly moving. We see them in the same position every night because they seem to be very small to us and also due to the earth's revolution.

If you factor out the daily motion of the stars across the sky due to the earth's rotation, you end up with a pattern of stars that seems to never change. The stars seem so fixed that ancient sky-gazers mentally connected the stars into figures called constellations that we can still make out today. But in reality, the stars are constantly moving every time. They are just so far away that the eye without any instrument cannot see their movement. But sensitive instruments can detect their movement.


Related Questions

Suppose people in your community are looking for a suitable source of renewable energy. Someone suggests wind power.

Prepare a 1-2 page report, which may include text, illustrations, graphs, or maps, to educate your community about wind power.

Answers

Answer:

Explanation:

Introduction:

As the world shifts towards renewable energy sources, the use of wind power is becoming increasingly popular. Wind power harnesses the power of the wind to generate electricity, and it has proven to be a reliable, cost-effective, and environmentally-friendly source of energy. In this report, we will discuss the benefits of wind power and how it can be used in our community.

Benefits of Wind Power:

Wind power has numerous benefits, including:

Clean and Environmentally-Friendly: Wind power generates electricity without producing harmful greenhouse gas emissions, air pollution, or toxic waste. It is a clean and sustainable energy source that helps reduce our carbon footprint and combat climate change.

Cost-Effective: Wind power is one of the most cost-effective renewable energy sources available today. Once a wind turbine is installed, the ongoing operating costs are relatively low, and the energy produced is essentially free.

Energy Security: Wind power provides energy security and independence. It reduces our dependence on foreign oil and other fossil fuels, which can be affected by geopolitical conflicts, price fluctuations, and supply disruptions.

Job Creation: Wind power creates jobs in the construction, maintenance, and manufacturing sectors. The growth of the wind power industry can provide economic benefits to our community and the country as a whole.

How Wind Power Works:

Wind power works by harnessing the kinetic energy of the wind and converting it into electrical energy. Wind turbines consist of a rotor, blades, a nacelle, and a tower. As the wind blows, it causes the rotor to spin, which in turn spins the blades. The blades are designed to capture the wind's energy and convert it into rotational energy. The rotational energy is then transferred to a generator in the nacelle, which converts it into electrical energy. The electricity is sent to a transformer, which increases the voltage and sends it to the power grid for distribution.

Using Wind Power in Our Community:

Our community has several options for using wind power, including:

Small-Scale Wind Turbines: Small-scale wind turbines can be installed on residential or commercial properties. They can generate enough electricity to power a home or business, and any excess energy can be sent back to the grid.

Large-Scale Wind Farms: Large-scale wind farms can be installed in rural areas, where there is ample wind and space. These wind farms can generate large amounts of electricity and provide energy to the grid, which can be distributed to our community.

Conclusion:

Wind power is a reliable, cost-effective, and environmentally-friendly source of energy that can provide numerous benefits to our community. By investing in wind power, we can reduce our carbon footprint, create jobs, and secure our energy future. It is a smart investment that will pay off for years to come.

what is coulmbs law?

Answers

Answer: a law stating that like charges repel and opposite charges attract, with a force proportional to the product of the charges and inversely proportional to the square of the distance between them.

Explanation: Formula

F = k \frac{q_1q_2}{r^2}

F = electric force

k = Coulomb constant

q_1, q_2 = charges

r = distance of separation

A man fired a bullet in such a way that the maximum range is three times equal to the maximum height. Find the angle at which he wants to fire the bullet?​

Answers

Answer:

Explanation:

We can solve this problem using the equations of projectile motion. The maximum range and maximum height of a projectile are given by:

R = (v^2/g) * sin(2theta)

H = (v^2/2g) * sin^2(theta)

where v is the initial velocity of the bullet, g is the acceleration due to gravity, and theta is the angle at which the bullet is fired.

From the problem statement, we are given that R = 3H. Substituting this into the equations above, we get:

3H = (v^2/g) * sin(2theta)

H = (v^2/2g) * sin^2(theta)

Dividing the first equation by the second equation and simplifying, we get:

tan(2theta) = 6

Using a calculator, we can find that the angle whose tangent is 6 is approximately 80.5 degrees. Therefore, the man should fire the bullet at an angle of approximately 40.25 degrees (since the maximum range occurs at twice this angle).

Q₁ -8 μC 5.3.1 44 mm 5.3.2 Q₂ +2μC Define Coulomb's Law in words. Calculate: 44 mm 5.2.1 The magnitude and direction of the force of Q₁ on Q₂ 5.2.2 The magnitude of the resultant Force of Q₁ and Q3 on Q₂. The direction of the resultant Force of Q₁ and Q3 on Q2. 5.2.3 Q2 is now replaced with a charge of -2 nC. Explain how this change influence... Q3 -8 μC the magnitude of the net Force on it. Only use INCREASE DECREASE or REMAIN THE SAME. the direction of the net Force on it.​

Answers

Coulomb's Law states that the force between two charges is directly proportional to the product of their magnitudes and inversely proportional to the square of the distance between them.

Using Coulomb's Law, we can calculate:

5.2.1 The force of Q₁ on Q₂:

The magnitude of the force is given by:

F = k * |Q₁| * |Q₂| / r²

where k is Coulomb's constant, r is the distance between the charges, and |Q₁| and |Q₂| are the magnitudes of the charges.

Plugging in the values given:

F = 9 x 10^9 Nm²/C² * 8 x 10^-6 C * 2 x 10^-6 C / (0.044 m)²

F = 1.8 x 10^-2 N

How  does this change influence... Q3 -8 μC the magnitude of the net Force on it?

The direction of the force is attractive, since Q₁ is negative and Q₂ is positive.

5.2.2 The resultant force of Q₁ and Q₃ on Q₂:

The magnitude of the force is given by:

F = k * (|Q₁| * |Q₂| / r₁² + |Q₃| * |Q₂| / r₂²)

where r₁ and r₂ are the distances between Q₁ and Q₂ and Q₃ and Q₂, respectively.

Plugging in the values given:

F = 9 x 10^9 Nm²/C² * (8 x 10^-6 C * 2 x 10^-6 C / (0.044 m)² - 8 x 10^-6 C * 3 x 10^-6 C / (0.053 m)²)

F = -1.32 x 10^-2 N

The direction of the force is attractive, since the magnitude of the force due to Q₁ is greater than the magnitude of the force due to Q₃.

5.2.3 When Q₂ is replaced with a charge of -2 nC:

The magnitude of the net force on Q₂ will decrease, since the magnitude of the charge has decreased. However, the direction of the net force will remain attractive, since both Q₁ and Q₃ are negative charges.

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Question in the file. Find max velocity

Answers

The maximum velocity of the ball without air resistance is 11.2 m/s.

How to calculate maximum velocity?

Let's use the kinematic equations of motion to solve for Vmax.

For the ball thrown upwards:

v₁ = v₀ - gt

h₁ = v₀t - 1/2 gt² (g = 9.8 m/s)

For the ball dropped from the roof:

v₂ = -gt

h₂ = 1/2 gt²

We want both balls to hit the ground at the same time, so h₁ = h₂:

v₀t - 1/2 gt² = 1/2 gt²

Simplifying:

v₀t = gt²

The time between the two balls is 1.14 s, substituting t = 1.14 s:

v₀(1.14) = g(1.14)²

v₀ = g(1.14) ≈ 11.2 m/s

Therefore, the maximum initial velocity for the ball thrown upwards such that both balls hit the ground at the same time is approximately 11.2 m/s.

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Look at the vector plotted below.

a. What is the length of the x-component of this vector? (2 points)

b. What is the length of the Y – component of this vector?

C. Describe this vector using vector notion. (use the X and Y symbols)

Answers

a. The length of the x-component of the vector is 2 units

b. The length of the y-component of the vector is 5 units

c. In vector notation v = 2i + 5j

What is a vector?

A vector is a physical quantity that has both magnitude and direction

a. To find the length of the x-component of the vector, we see its projection on the x-axis. The length of the x - component is the number of units on the x -axis which is 2 units

So, length of the x-component of the vector is 2 units

b. To find the length of the y-component of the vector, we see its projection on the y-axis. The length of the y - component is the number of units on the y -axis which is 5 units

So, length of the y-component of the vector is 5 units

c. To describe the vector using vector notation, a vector v in vector notation is given byv = xi + yj where

x = length of x- component and y = length of y-component.

Since

x = 2 units and y = 5 units

Substituting these into the equation, we have that

v = xi + yj

= 2i + 5j

So, in vector notation v = 2i + 5j

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What diameter must a copper wire have if its resistance is to be the same as that of an equal length of aluminum wire with a diameter of 3.28mm?

Answers

The diameter of the copper wire must be 2.76 mm to have its resistance is to be the same as that of an equal length of aluminium wire with diameter 3.48 mm.

What diameter means?

Any straight line section that cuts through the middle of a circle and has ends that are on the circle is considered a circle's diameter in geometry. It is also known as the circle's longest chord. The diameter of a spherical can be defined using either of the two meanings.

In more recent usage, the term "diameter" also refers to the measure d of a circle. Since all diameters of a circle or sphere have the same length, which is equal to twice the radius, one refers to the diameter in this context rather than the diameter (which pertains to the line section itself).

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Full Question: What Diameter Must A Copper Wire Have If Its Resistance Is To Be The Same As That Of An Equal Length Of Aluminum Wire With Diameter 3.48 Mm ?D = ____________ Mm please Show Steps And Reasoning.

What diameter must a copper wire have if its resistance is to be the same as that of an equal length of aluminum wire with diameter 3.48 mm ?

d = ____________ mm

54 Question 2 Look at the photograph above which shows the light ray passing through the glass block. a Find the point where the ray leaves the glass. Does it bend away from the normal? b Which way does the ray bend when it enters the glass?​

Answers

The light that enters the glass will bend away from the normal when it leaves the glass.

The light will bend towards the normal when it enters the glass.

What is refraction through a glass block?

Refraction through a glass block refers to the bending of light as it passes through a block of glass. When light enters a glass block, it slows down and bends towards the normal, which is an imaginary line perpendicular to the surface of the glass. When the light exits the glass block, it speeds up and bends away from the normal.

This phenomenon is due to the change in the speed of light as it passes through a medium with a different refractive index.

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Student 1: Star E looks redder because it is giving off more red light than Star F.
Student 2: I disagree, you're ignoring how much blue light Star E gives off. Star E gives off
more blue light than red light, so it looks bluish. Star F gives off more red than
blue, so it looks reddish. That's why Star F looks redder than Star E.
Do you agree or disagree with either or both of the students? Explain your reasoning.

Answers

Answer:Star B Star B gives off more red light

Explanation:

The 16 personalities test can't be used to

Answers

Personality tests are not meant to diagnose mental health conditions, and any attempt to do so should not be taken seriously.

What is diagnose?

Diagnose is the process of identifying a disease or condition through the evaluation of symptoms, medical history, physical examination, and other diagnostic tests. Diagnose is also used to refer to the medical opinion or diagnosis made by a doctor or other healthcare professional. Diagnostic tests, such as laboratory tests and imaging studies, can be used to help reach a diagnosis. Treatment plans are often determined based on the diagnosis. Diagnose is an important part of the medical process and is used to ensure the correct diagnosis and treatment plan are made.

These tests are designed to provide insight into an individual's personality, not to diagnose any type of mental health issue.

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Any effort to diagnose mental health conditions using personality tests should not be taken seriously. The correct answer is option (A).

What is diagnose?

Diagnose is the process of determining the presence of an illness or condition by analyzing the symptoms, medical background, physical exam, and other diagnostic tests. Diagnose can also apply to a doctor's or other healthcare provider's professional judgment or diagnosis. To assist in making a diagnosis, diagnostic tests can be used, such as lab tests and imaging investigations.

The diagnosis is frequently used to establish treatment plans. In order to make the proper diagnosis and treatment plan, a diagnosis is a crucial step in the medical procedure. These assessments are not meant to make any kind of mental health diagnosis; rather, they are meant to offer insight into a person's demeanor.

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Rest of the question is,

A. diagnose mental health conditions .

B. reflect on your own personality type.

C. measure your individual personality traits.

D. show you careers you may be interested in.

A block hangs from a system of two pulleys, as shown in the diagram below. The block and the two pulleys all have the same mass. The pulleys have the same radius and are both uniform, solid disks. The pulleys are frictionless, the rope is massless and doesn’t stretch, and the rope turns the pulleys without slipping. The block is released from rest.
a. Find the speed of the block after it travels a distance of 1.6 m
b. Find the constant acceleration of the block.
c. Assume the block & pulleys all have masses of 2.4 kg and find the tension in the section of rope that connects the pulleys.

Answers

Therefore, the tension in the section of rope that connects the pulleys is 45.3 N.

What is force?

Force is a physical quantity that describes the interaction between two objects or systems. It is defined as the push or pull on an object that results from the interaction with another object or system. Force can cause an object to accelerate, deform, or change direction. It is typically measured in units of newtons (N) in the International System of Units (SI). The direction of a force is described by its vector properties, which include magnitude, direction, and point of application.

Here,

a) To find the speed of the block after it travels a distance of 1.6 m, we can use conservation of energy. The potential energy at the beginning is all converted to kinetic energy at the end:

(1/2)(m)(v²) = (m)(g)(h)

where "v" is the speed of the block at the end, "g" is the acceleration due to gravity, and "h" is the height the block falls. Since the block falls a distance of 1.6 m, we can substitute:

(1/2)(m)(v²) = (m)(g)(1.6)

Solving for "v", we get:

v = √(3.2g)

Plugging in the value for acceleration due to gravity, we get:

v = √(3.2 x 9.8) = 5.02 m/s

Therefore, the speed of the block after it travels a distance of 1.6 m is 5.02 m/s.

b) The constant acceleration of the block can also be found using conservation of energy. The potential energy at the beginning is converted to kinetic energy at the end, so:

(1/2)(m)(v²) = (m)(g)(h)

Solving for "g", we get:

g = (v²) / (2h)

Plugging in the values for "v" and "h", we get:

g = (5.02²) / (2 x 1.6) = 7.89 m/s²

Therefore, the constant acceleration of the block is 7.89 m/s².

c) To find the tension in the section of rope that connects the pulleys, we can use Newton's second law of motion. The net force on the system is equal to the mass times the acceleration:

(2m)(a) = T

where "T" is the tension in the section of rope that connects the pulleys. We can also use the fact that the tension is the same throughout the rope, so the tension in the upper and lower sections of the rope are also "T". Then, the net force on each pulley is:

(T - mg) = ma

where "a" is the acceleration of the system (which we found to be 7.89 m/s^2 in part b). Substituting "T = 2ma + mg" from the first equation into the second equation, we get:

(2ma + mg - mg) = m

Simplifying, we get:

T = 3ma

Plugging in the values for "m" and "a", we get:

T = 3(2.4 kg)(7.89 m/s²) = 45.3 N

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How does the disturbance travel through the coil when you raise your arm up and down?

Answers

Answer:

A surface wave which is an example of mechanical wave that propagate along the interface of two different media in physics

Two carts of differing masses travel toward each other on a collision course as shown in the diagram below.
Free response answer A,B,C

Answers

Because of the inelastic nature of the contact, some of the kinetic energy was converted into heat or sound. As a result, it is impossible to calculate the system's kinetic energy following the collision.

What is the name of the collision where the two particles continue to move together after the collision?

Colliding particles adhere to one another and continue to function together after a collision in a fully inelastic collision. Whenever time two items come into touch with one another, a collision happens. Elastic and inelastic collisions are the two different forms of collision.

This concept states that the overall momentum of a closed system remains constant both before and after a collision. We can state the following mathematically:

(mass of Cart 1) x (velocity of Cart 1 before collision) + (mass of Cart 2) x (velocity of Cart 2 before collision) = (mass of Cart 1) x (velocity of Cart 1 after collision) + (mass of Cart 2) x (velocity of Cart 2 after collision)

With the provided values substituted, we obtain:

(2 kg) x (2.5 m/s) + (1 kg) x (-1 m/s) = (2 kg) x (v) + (1 kg) x (2 m/s)

When we simplify this equation, we obtain:

5.5 kg m/s = 2 kg v + 1 kg (2 m/s)

5.5 kg m/s = 2 kg v + 2 kg m/s

2 kg v = 3.5 kg m/s

v = 1.75 m/s

As a result, Cart 1's velocity after the collision is 1.75 m/s to the left.

B) Using the following formula, we can determine the kinetic energy both before and after the collision:

kinetic energy = 0.5 x (mass) x (velocity)²

The system's kinetic energy is: before the impact.

KE(before) = 0.5 x (2 kg) x (2.5 m/s)²+ 0.5 x (1 kg) x (1 m/s)²

= 6.625 J

After the collision, the kinetic energy of the system is:

KE(after) = 0.5 x (2 kg) x (1.75 m/s)² + 0.5 x (1 kg) x (2 m/s)²

= 5.125 J

As KE(after) is lower than KE(before), some kinetic energy has been lost, proving that the collision was inelastic.

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15 POINTSSS PLS ANSWER
Why can't you determine the EXACT age of a layer of rock by simply observing fossils in a rock layer? What constraints you in making this determination?

Answers

To determine the exact age of a layer of rock, geologists typically use radiometric dating techniques such as measuring the decay of radioactive isotopes in rocks.

Why can't you determine the EXACT age of a layer of rock by simply observing fossils in a rock layer?

While fossils found within a layer of rock can provide important clues about the age of the rock, they cannot determine the exact age of the layer with precision.

This is because the fossil record is incomplete and fossils found in a layer of rock are unlikely to represent all species that existed during a particular time period.

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Suppose that we attach Velcro® to the non-magnetic ends of the two carts in the video and remove the mass bars, so that both carts have the same mass. We repeat the experiment shown in the video, and the carts stick together after they collide. If the launch cart travels at a speed v0
, then how fast will the combined two-cart system travel after the collision?

Answers

In light of this, the combined two-cart system will move at the same speed as the launch cart before to the accident, or v0.

After the collision, how can the cart's velocity be calculated?

The cumulative momentum of the two carts after the collision must match the incoming momentum (vector sums, use proper signs). With the formula p = mrivri = mrfvrf + mbfvbf, you should be able to determine the missing velocity since you already know the mass, velocity, and one of the two cars' speeds.

The conservation of momentum, which is represented by the following:

m1v1 + m2v2 = (m1 + m2)vf

where the two carts' initial velocities are v1 and v2, their masses are m1 and m2, and their final velocity is vf following a collision.

Given that the two carts in this instance have the same mass, we can reduce the equation to read as follows:

2m*v0 = (2m)*vf

where m represents each cart's mass.

Solving for vf, we get:

vf = v0

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The mechanical advantage of a wheel and axle is the radius of the wheel divided by the radius of the axle.

What is the mechanical advantage of the wheel and axle shown below?



A .16
B. 24
C. 6
D. 12
E. 17.5

Answers

The mechanical advantage for the given question is 6, as the mechanical advantage of a wheel and axle is equal to the radius of the wheel divided by the radius of the axle.

What benefit does the wheel and axle system have mechanically?

The ratio of the force generated by a simple machine to the force applied to it is known as mechanical advantage. By only comparing the radius of the wheel to the radius of the axle and applying the formula Ma=Rw/Ra to the situation of the wheel and axle, the mechanical advantage can be determined.

What does rotational mechanical advantage entail?

The ratio of the wheel's radius to the axle's radius is what gives the wheel and axle their mechanical advantage.

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determine the acceleration of each block in the tension in the string.

Answers

The 16-kg block accelerates at 0.02 m/s2, the 28-kg block accelerates at 2.64 m/s2, and the string is under 0.32 N of tension.

The trolley should be lying horizontally, so why is it tilted?

Adjust the track's slant to account for friction so that the trolley descends evenly and without increasing its speed in the absence of a force pulling it.

F = ma

74 N = (28 kg) a

a = 74 N / 28 kg

[tex]a = 2.64 m/s^2[/tex]

F = ma

T = (16 kg) a

a = T / 16 kg

T = F - ma

[tex]T = 74 N - (28 kg)(2.64 m/s^2)[/tex]

T = 0.32 N

a = T / 16 kg

a = 0.32 N / 16 kg

[tex]a = 0.02 m/s^2[/tex]

So the acceleration of the 16-kg block is [tex]0.02 m/s^2.[/tex]

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Breif description of Hydroelectric power

Answers

When water is used to generate electricity in hydropower facilities, it is either stored in dams or is moving through rivers.

How does hydroelectricity function?

In a man-made lake, called reservoir, behind it, a traditional dam stores water. When the dam is breached, the water rotates a turbine that is coupled to an electricity-generating generator. On the dam's downstream side, the water trickles back into the river.

Is hydropower a clean energy source?

Hydropower is a renewable energy source since it depends on the sun-driven water cycle. A pure source of energy, hydropower is powered by water.

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You have discovered a problem in your workplace and identified this research question: will practicing in non- business related activities enhance hiring and retention of a diverse workforce? The next step is to conduct a literature review to find out what others have said about this problem and help find an answer to the question. How would you begin to search for appropriate literature for this action research question?

Answers

1. Start by searching in academic databases such as Scholar and JSTOR for journal articles on this topic. Look for relevant keywords such as "diversity," "workforce," "hiring," and "non-business activities."

What is diversity?

Diversity is the presence of different types of people and ideas in any given community, organization, or setting. It can be seen in the way people are different in terms of race, ethnicity, disability, language, socio-economic background, religious beliefs, and other personal characteristics. Diversity is essential for a healthy, and successful society, as it encourages the exchange of ideas, encourages creativity and innovation, and understanding.

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A boy starts working front point A and walks a love fowards north and stops at point Now, he furns 136. to his right and walks loleme to reach a point c. what is distance betweee A & C ?​

Answers

Answer:

Without knowing the actual distances involved, it's difficult to give a specific answer. However, we can use the information given in the question to determine the distance between points A and C using the Pythagorean theorem.

Let's assume that the boy walked a distance of x units from point A to point B, and a distance of y units from point B to point C. Then we can use the following diagram:

           C

           |

y           |

|           |   x

|-----------B

           |

           |

           A

According to the problem, the boy first walked a certain distance x in a direction that is not specified (we only know that it's forward and north). Then he turned 136 degrees to his right and walked a distance y to reach point C. Since the turn was to the right, the boy turned towards the east, so we can draw a line from point B towards the right to represent this change in direction.

Now we can apply the Pythagorean theorem to find the distance between points A and C:

AC² = AB² + BC²

We know that AB = x, and we need to find BC. To do so, we can use trigonometry. Since the boy turned 136 degrees to his right, he ended up facing 180 - 136 = 44 degrees east of north. This means that the angle between BC and AB is 90 - 44 = 46 degrees.

Using trigonometry, we can express BC in terms of y and the tangent of the angle 46 degrees:

tan(46) = BC / y

BC = y tan(46)

Substituting this expression for BC into the Pythagorean theorem equation, we get:

AC² = x² + (y tan(46))²

Simplifying:

AC² = x² + y² tan²(46)

We can calculate tan²(46) using a calculator or a table of trigonometric functions. Let's assume that tan²(46) is equal to 1.470. Then we have:

AC² = x² + 1.470y²

To find the distance between A and C, we need to take the square root of both sides of the equation:

AC = sqrt(x² + 1.470y²)

Without more information about the distances involved, we cannot compute the actual numerical value of AC.

a boy of mass 54.2 kg is initially on a skateboard of mass 2.00 kg, moving at a speed of 10.4 m/s. the boy falls off the skateboard, and his center of mass moves forward at a speed of 11.1 m/s. find the final velocity of the skateboard.

Answers

Explanation:

Easiest way to solve this is using

         the Law of Conservation of momentum (mv)

Momentum before =  (54.2 + 2)kg * 10.4 m/s  = 584.5 kg m/s

Momentum after   = 54.2 (11.1) + 2 ( x )     where x = m/s of skateboard

Momentum before = momentum after

        584.5   = (54.2) 11.1 + 2x

           - 17.14   = 2x

                  x = - 8.6 m/s      <==== the negative sign shows the skateboard goes backwards as the rider falls forward

A spring is hung vertically and loaded with a mass of 200g a force of 1kgmwt stretches it by 4cm .Find it's period of oscillation and it's frequenvy?​

Answers


Answer: the period of oscillation of the spring-mass system is 0.903 seconds, and its frequency is 1.77 Hertz.

Step-by-step explanation/works/how to solve:


To find the period of oscillation and frequency of the spring-mass system, we can use the following formulas:

Period of oscillation = 2π√(m/k)

Frequency = 1/(2π) * √(k/m)

Where m is the mass attached to the spring, k is the spring constant, and π is a mathematical constant approximately equal to 3.14159.

Using the given information, we can first find the spring constant k:

k = (mg)/(δx)

where g is the acceleration due to gravity (9.8 m/s²), δx is the change in length of the spring (0.04 m), and m is the mass attached to the spring (0.2 kg).

Plugging in the values, we get:

k = (0.2 kg * 9.8 m/s²)/(0.04 m) = 49 N/m

Now we can use this value of k to find the period of oscillation:

T = 2π√(m/k) = 2π√(0.2 kg/49 N/m) = 0.903 s (to three significant figures)

And the frequency:

f = 1/(2π) * √(k/m) = 1/(2π) * √(49 N/m / 0.2 kg) = 1.77 Hz (to three significant figures)

This is the potential-energy diagram for a 500 g particle that is released from rest at A.
What is the particle's speed at B, C, D?

Answers

The mass of the particle = 500g = 0.5 kg,The energy of the particle when it is released,E = 5g,The potential energy at B= 2 J,Loss in potential energy = gain in kinetic energy.K.E.= 1/2 × m × v²,Here after putting values we get speed at B = 12m/s.

What is energy at rest, or potential energy?

Potential energy, denoted by the symbol U in science, is energy that's also contained inside an object but has the potential to become active.Every item possesses rest mass potential energy while it is at rest, and gravitational potential energy when it is in a position to fall due to gravity.

How fast must a 100g puck move in order to reach the top of the a frictionless ramp?

The puck moves at a minimum speed of 5 m/s (rounded off and to two significant figures).

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Newton's Second Law Assignment: Lab Report

Answers

Explanation:

The force of an object is equal to its mass times its acceleration

Explain why sound is fainter at high mountains than at Sea level assuming temperature is constant at both places.​

Answers

Just look up the answer
Again the statement being: The static air pressure and the density of air are proportional at the same temperature, meaning the ratio p/ρ is always constant, on a high mountain or even on sea level altitude. Where v is the speed of air molecules, ω sound frequency

Two springs are used in parallel to suspend a mass of 15kg motionless from a ceiling. They both have rest length 10cm. However, one has a spring constant twice that of the other. The springs each have a length of 11.5cm while suspending the mass. Determine the spring constant of the stiffer spring.

Answers

The force exerted by a spring is given by The force exerted by a spring is given by Hooke’s law, which states that the force is proportional to the displacement of the spring from its equilibrium position.

The spring constant is the proportionality constant in Hooke’s law, and it is a measure of the stiffness of the spring.

Let k1 be the spring constant of the stiffer spring, and k2 be the spring constant of the less stiff spring.

Since the springs are in parallel, the total spring constant is given by k1 + k2. The force exerted by the springs is equal to the weight of the mass, which is 15g × 9.8m/s² = 147N.

Using the formula for the force exerted by a spring, we can write:

k1 × (0.115m - 0.10m) + k2 × (0.115m - 0.10m) = 147N

Simplifying the equation, we get:

k1 + k2 = 1470N/m

k1 + 2k1 = 1470N/m

3k1 = 1470N/m

k1 = 490N/m

Therefore, the spring constant of the stiffer spring is 490N/m.

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A 40-g ball at the end of a string is swung in a vertical circle with a radius of 22 cm. The tangential velocity is 200.0 cm/s. Find the tension in the string (hint: sometimes gravity helps keep the ball going in a circle, in that it points towards the center of the circle, causing the tension to be less, and other times, gravity points away from the center of the circle, causing the string's tension to be greater - sketch a free body diagram for both top and bottom!):

Answers

Answer:

The tension force in the string at the bottom of the circle is approximately 1.85 N.

Explanation:

To solve this problem, we can use the principle of centripetal force, which states that the force required to keep an object moving in a circle is equal to the product of its mass, its velocity squared, and the radius of the circle, divided by the distance from the center of the circle to the object. At the top and bottom of the circle, the tension force in the string will be different due to the influence of gravity.

First, we can find the gravitational force acting on the ball. The weight of the ball can be calculated as:

Fg = mg

where m is the mass of the ball, and g is the acceleration due to gravity.

Substituting the given values, we get:

Fg = (0.04 kg) * (9.81 m/s^2) = 0.3924 N

At the top of the circle, the tension force in the string will be less than the weight of the ball, because gravity is pulling the ball away from the center of the circle, reducing the force required to keep it moving in a circle. Therefore, the tension force can be calculated as:

Ttop = Fg - (m * v^2 / r)

where Ttop is the tension force at the top of the circle, m is the mass of the ball, v is the tangential velocity of the ball, and r is the radius of the circle.

Substituting the given values, we get:

Ttop = 0.3924 N - (0.04 kg * (2 m/s)^2 / 0.22 m) = 0.3924 N - 1.4545 N = -1.0621 N

The negative sign indicates that the tension force is directed upwards, opposite to the direction of the ball's motion. This tension force is not strong enough to keep the ball moving in a circle at the top of the circle, so the ball will lose contact with the string.

At the bottom of the circle, the tension force in the string will be greater than the weight of the ball, because gravity is pulling the ball towards the center of the circle, increasing the force required to keep it moving in a circle. Therefore, the tension force can be calculated as:

Tbottom = Fg + (m * v^2 / r)

where Tbottom is the tension force at the bottom of the circle.

Substituting the given values, we get:

Tbottom = 0.3924 N + (0.04 kg * (2 m/s)^2 / 0.22 m) = 0.3924 N + 1.4545 N = 1.8469 N

Therefore, the tension force in the string at the bottom of the circle is approximately 1.85 N.

Hi, can someone please help me with this report? It doesn't have to be like an essay, even two paragraphs is great. Please I really need help with this and really need it done. thank you so much!

The U.S. Army is planning to drop supplies from a plane at a refugee camp. The supplies are divided into 700-kilogram parcels, and the parachutes have an area of 100 square meters. The only problem is that the parcels cannot hit the ground at a velocity of more than 5 meters per second without damaging the contents. Are these parachutes suitable for this task?

For the purposes of this exercise, assume that the for the drag coefficient of the parachute is 1.5 and that the air density is 1.22 kilograms per cubic meter. Write a report detailing why these parachutes are or are not suitable and determining the minimum size parachute that can be used in this situation.

Answers

Answer:

Introduction:

In this report, we will examine whether the 100 square meter parachutes with a drag coefficient of 1.5 are suitable for dropping 700-kilogram parcels from a plane at a refugee camp. The main concern is that the parcels cannot hit the ground at a velocity of more than 5 meters per second without damaging the contents.

Calculation:

To determine whether the 100 square meter parachutes with a drag coefficient of 1.5 are suitable, we need to calculate the terminal velocity of the parcels. The terminal velocity is the maximum velocity that the parcels can reach when they are falling through the air. We can calculate the terminal velocity using the following equation:

Vt = sqrt((2mg)/(ρACd))

Where:

Vt is the terminal velocity

m is the mass of the parcel (700 kg)

g is the acceleration due to gravity (9.8 m/s^2)

ρ is the air density (1.22 kg/m^3)

A is the area of the parachute (100 m^2)

Cd is the drag coefficient (1.5)

Substituting these values into the equation, we get:

Vt = sqrt((2 x 700 x 9.8)/(1.22 x 100 x 1.5)) = 52.0 m/s

This means that without any parachute, the parcel would hit the ground with a velocity of 52 m/s. However, the parachutes are designed to provide air resistance, which will slow down the parcels.

To determine whether the parachutes are suitable, we need to calculate the velocity at which the parcels will hit the ground when they are attached to the parachutes. We can use the following equation to calculate the force of air resistance:

F = (1/2)ρAv^2Cd

Where:

F is the force of air resistance

ρ is the air density (1.22 kg/m^3)

A is the area of the parachute (100 m^2)

v is the velocity of the parcel

Cd is the drag coefficient (1.5)

When the force of air resistance is equal to the weight of the parcel, the parcel will stop accelerating and will reach its terminal velocity. Therefore, we can set the force of air resistance equal to the weight of the parcel:

F = mg

Substituting the values into the equation, we get:

(1/2)ρAv^2Cd = mg

Solving for v, we get:

v = sqrt((2mg)/(ρACd))

Substituting the values into the equation, we get:

v = sqrt((2 x 700 x 9.8)/(1.22 x 100 x 1.5)) = 25.9 m/s

This means that the velocity at which the parcels will hit the ground when they are attached to the parachutes is 25.9 m/s.

Conclusion:

Based on our calculation, the 100 square meter parachutes with a drag coefficient of 1.5 are suitable for dropping 700-kilogram parcels from a plane at a refugee camp. The velocity at which the parcels will hit the ground when they are attached to the parachutes is 25.9 m/s, which is below the maximum velocity of 5 m/s specified by the U.S. Army. However, if the mass of the parcels or the area of the parachutes changes, the velocity at which the parcels hit the ground will also change. Therefore, it is important to recalculate the velocity for different scenarios to ensure the safety of the parcels.

Explanation:

The U.S. Army is planning to drop 700-kilogram parcels of supplies to a refugee camp using parachutes with an area of 100 square meters. The objective is to prevent the parcels from hitting the ground at a velocity of more than 5 meters per second to avoid damage to the contents. To determine the suitability of these parachutes, we need to consider the drag coefficient and the air density.

Using the formula for air resistance, we can calculate the force acting on the parachute:

Force = 0.5 x Drag Coefficient x Air Density x Velocity^2 x Area

Assuming that the terminal velocity of the parcels is 5 meters per second, we can calculate the force acting on the parachute as follows:

Force = 0.5 x 1.5 x 1.22 x 5^2 x 100
= 1822.5 N

The weight of the parcels is 700 kg x 9.8 m/s^2 = 6860 N. Therefore, the force acting on the parachute is much less than the weight of the parcels, indicating that the parachutes are suitable for this task.

To determine the minimum size parachute that can be used in this situation, we need to calculate the maximum weight that can be supported by a parachute with an area of 100 square meters. This is known as the payload capacity of the parachute and can be calculated as follows:

Payload Capacity = Area x Drag Coefficient x Air Density x Velocity^2 / 2 x 9.8

Assuming that the maximum weight of the parcels that can be dropped is 700 kg, we can solve for the minimum size parachute as follows:

100 x 1.5 x 1.22 x 5^2 / (2 x 9.8) = 240.9 kg

Therefore, the minimum size parachute required for dropping 700-kilogram parcels at a velocity of less than 5 meters per second is approximately 241 square meters. In conclusion, the 100 square meter parachutes are suitable for this task, and a larger parachute would be required if the weight of the parcels increased.

A ball is thrown straight up from the edge of the roof of a building. A second ball is dropped from the roof a time of 1.14 s later. You may ignore air resistance. If v0
is less than some value Vmin, a value of h does not exist that allows both balls to hit the ground at the same time. Solve for Vmin

Answers

For v0 less than Vmin, there is no value of h that allows both balls to hit the ground at the same time.

At what time will the second ball hit the ground if the height of the building is 45.0 meters?

To solve for the time it takes for the second ball to hit the ground, we can use the equation for free-fall motion:

h = 1/2 gt^2

Where h is the height of the building and g is the acceleration due to gravity (9.81 m/s^2).

Plugging in the given values, we get:

45.0 m = 1/2 (9.81 m/s^2) t^2

Solving for t, we get:

t = sqrt(9.18 s^2)

t ≈ 3.03 s

Therefore, the second ball will hit the ground after approximately 3.03 seconds.

Let's denote the initial velocity of the first ball as v0, the time it takes to reach the ground as t1, and the height of the building as h. For the second ball, the time it takes to reach the ground is t2 = t1 - 1.14 s.

Using the kinematic equation for free-fall motion, we can relate the height h and time t1 for the first ball:

h = (1/2)gt1^2 + v0t1

Similarly, for the second ball:

h = (1/2)gt2^2

Substituting t2 = t1 - 1.14 s, we get:

h = (1/2)g(t1 - 1.14)^2

For the two balls to hit the ground at the same time, the heights must be equal, so:

(1/2)gt1^2 + v0t1 = (1/2)g(t1 - 1.14)^2

Simplifying and rearranging, we get:

Vmin = 1.14sqrt(g)

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A car accelerates at a rate of 9 ft/s/s for a time of 11 seconds. How far does the car go?

Answers

The car travels 99 feet
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