If the scale from DEF to D'E'F is 5:1 how much larger is the perimeter of D'E'F to DEF

Answers

Answer 1

the perimeter of D'E'F is 5 times larger than the perimeter of DEF.

If the scale from DEF to D'E'F is 5:1, then the corresponding side lengths are multiplied by a factor of 5 when going from DEF to D'E'F. This means that if the perimeter of DEF is P, then the perimeter of D'E'F is 5P.

To see why this is true, consider the perimeter of DEF:

P = DE + EF + FD

When we scale up by a factor of 5, we get:

D'E' + E'F' + F'D' = 5DE + 5EF + 5FD

= 5(DE + EF + FD)

= 5P

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Related Questions



Rohana wants to find the volume of a sphere that has a radius of 10 feet. Which equation chan she use to solve for this value in cubic feet?

Answers

The equation change of volume of a sphere Rohana uses to solve for this value in cubic feet is V = (4/3)π(10)³ which gives the value 4,188.79 cubic feet.

The formula for the volume of a sphere is given as V = (4/3)πr³, where r is the radius of the sphere and π is a constant value approximately equal to 3.14159.

In this problem, the radius of the sphere is given as 10 feet. So, we can substitute this value into the formula to get the volume of the sphere as:

V = (4/3)π(10)³

Simplifying the right side, we get:

V = (4/3) × π × (1000)

V = (4/3) × 3.14159 × 1000

V = 4.18879 × 1000

V = 4,188.79 cubic feet

Therefore, the volume of the sphere with a radius of 10 feet is 4,188.79 cubic feet.

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(4^2)+6×(5^2)−(3^3)÷(3^2)=

Answers

Answer: 163

Explanation:

The expression (4^2)+6×(5^2)−(3^3)÷(3^2) represents a mathematical calculation that needs to be evaluated. The order of operations is important here, so we'll need to follow the rules of PEMDAS (Parentheses, Exponents, Multiplication and Division, Addition and Subtraction) to simplify the expression.

First, we need to evaluate the exponents. 4^2 means 4 raised to the power of 2, or 4 multiplied by itself twice, which equals 16. Similarly, 5^2 means 5 multiplied by itself twice, or 25. And 3^3 means 3 multiplied by itself three times, or 27. Finally, 3^2 means 3 multiplied by itself twice, or 9.

So, now let's substitute these values back into the original expression, we get:

(16) + 6×(25) - (27) ÷ (9)

Next, we need to perform any multiplication and division from left to right. Starting with 6×(25) which equals 150. Then, we need to evaluate the division (27) ÷ (9) which equals 3. So, the expression becomes:

16 + 150 - 3

Finally, we perform the addition and subtraction from left to right, so we get:

163

Therefore, the value of the expression (4^2)+6×(5^2)−(3^3)÷(3^2) is 163.

Answer: (16)➕6✖(25)➖(9)

Find the distance between the two points rounding to the nearest tenth (if necessary). (-6 and -1) and (-9 and -6)

Answers

Step-by-step explanation:

Use the distance formula  ( a modified Pyhtagorean theorem)

d^2 = (x1-x2)^2 + ( y1-y2)^2

d^2 = ( -6 - -9)^2 + ( -1 - -6)^2

d^2 = ( 3^2)  + ( 5^2)

d^2 = 34

d = sqrt (34 ) =~ 5.8 units  

The airline industry defines an on-time flight as one that arrives within 15 minutes of its scheduled time. The following table shows the number of on-time and late flights leaving New York and arriving in Miami between November 1 and December 31, 2018, by airlines: Airlines On-Time Late Total United 254 72 326 Delta 292 65 357 American 235 58 683 Total 781 195 a. What is the probability that a randomly selected flight was Delta and was late? b. What is the probability that a randomly selected flight was United or was on-time? c. Given the flight was late, what is the probability that it was from American? d. Given the flight was from Delta, what is the probability that it was late? e. Construct a probability tree for these probabilities.

Answers

a) The probability is $\frac{65}{357}$.

b)  The probability is $\frac{781}{1000}$.

c)  The probability is $\frac{58}{195}$.

d) The probability is $\frac{65}{357}$.

e) We can construct a probability tree for these probabilities. Below is the probability tree:probability tree for airlines. Therefore, the above figure is the probability tree for airlines.

The probability that a randomly selected flight was Delta and was late is $\frac{65}{357}$.Therefore, the probability is $\frac{65}{357}$.

The probability that a randomly selected flight was United or was on-time is $\frac{781}{1000}$.Therefore, the probability is $\frac{781}{1000}$.

Given the flight was late, the probability that it was from American is $\frac{58}{195}$.Therefore, the probability is $\frac{58}{195}$.

Given the flight was from Delta, the probability that it was late is $\frac{65}{357}$.Therefore, the probability is $\frac{65}{357}$.

We can construct a probability tree for these probabilities. Below is the probability tree:probability tree for airlines. Therefore, the above figure is the probability tree for airlines.

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Josiah kept track of how many songs of each genre were played in an hour from his MP3 player. The counts are displayed in the table below. He has a total of 1,500 songs on his player. Josiah predicted the number of rock songs on his MP3 player to be 300 songs. Which statements about his solution are true? Select three choices. Josiah’s Music Sample 1 Sample 2 R & B 5 R & B 4 Pop 4 Pop 3 Classical 3 Classical 5 Jazz 2 Jazz 4 Rock 6 Rock 4 Josiah’s work: StartFraction 10 over 20 EndFraction = StartFraction x over 1,500 EndFraction. StartFraction 10 times 30 over 20 times 30 EndFraction = StartFraction x over 1,500 EndFraction. 300 = x. He should have found the average of the number of rock songs by averaging 4 and 6 to get 5. He did not multiply the numerator and denominator by the correct number to equal 1,500. His answer will be one-half of what he got because he did not divide 10 by 2 when setting up the proportion. He can only solve the proportion by multiplying the numerator and denominator by a common multiple. He should have multiplied the numerator and denominator by 75, not 30, because 20 times 75 = 1,500.

Answers

Answer:

Please Mark as Brainliest

Step-by-step explanation:

Based on the information provided, the three true statements about Josiah's solution are:

"300 = x." - This statement is true because Josiah predicted that there were 300 rock songs on his MP3 player.

"He did not multiply the numerator and denominator by the correct number to equal 1,500." - This statement is true because in his proportion, Josiah multiplied the numerator and denominator by 30, which is not a multiple of 1,500.

"He should have multiplied the numerator and denominator by 75, not 30, because 20 times 75 = 1,500." - This statement is true because to set up a proportion with 1,500 as the denominator, Josiah should have multiplied the numerator and denominator by a multiple of 1,500. In this case, 75 is a multiple of 1,500, so multiplying by 75 would have been the correct approach.

Use Descartes's Rule of Signs to determine the possible numbers of positive and negative zeros of the function. f(x) = 6x3 + 7x2 + x + 5 The number of variations in sign in f(x) is 3 x. Therefore, the number of positive real zeros of f is either 3 or 0x. The number of variations in sign in f(-x) is 3 . Therefore, the number of negative real zeros of f is either 3 or 0x Need Help? Read It Watch It Talk to a Tutor Use Descartes's Rule of Signs to determine the possible numbers of positive and negative zeros of the function. f(x) = 7x3 - 8x2 - 5x - 4 The number of variations in sign in f(x) is 1 Therefore, the number of positive real zeros of f is 0 The number of variations in sign in f(-x) is 2 . Therefore, the number of negative real zeros of f is either 2 or 0 Need Help? Read It Watch It Talk to a Tutor

Answers

The number of negative real zeros of f is either 3 or 0.

Using Descartes's Rule of Signs, the possible numbers of positive and negative zeros of the function f(x) = 6x3 + 7x2 + x + 5 can be determined. The number of variations in sign in f(x) is 3. This means that the number of positive real zeros of f is either 3 or 0. The number of variations in sign in f(-x) is 3. This means that the number of negative real zeros of f is either 3 or 0.

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The table below represents the number of NFL teams that won or lost their first game of the season. What is the probability that a team selected won their first game, given the team is from the AFC?

Answers

The prοbability that a team selected wοn their first game, given the team is frοm the AFC, is 2/3 οr apprοximately 0.67.

What is Prοbability?

Prοbability is a measure οf the likelihοοd οf an event οccurring, expressed as a number between 0 and 1. A prοbability οf 0 means the event is impοssible, and a prοbability οf 1 means the event is certain.

Out οf the tοtal number οf teams that wοn their first game, 12 are frοm the AFC and 6 are frοm the NFC. Out οf the tοtal number οf teams that lοst their first game, 4 are frοm the AFC and 10 are frοm the NFC.

Therefοre, the tοtal number οf AFC teams is 12 + 4 = 16, and the tοtal number οf NFC teams is 6 + 10 = 16.

If we randοmly select a team that wοn their first game, the prοbability that the team is frοm the AFC is:

P(AFC) = number οf AFC teams / tοtal number οf teams

= 16 / (16 + 16)

= 1/2

The prοbability that the team selected wοn their first game and is frοm the AFC is:

P(wοn first game AND AFC) = number οf AFC teams that wοn first game / tοtal number οf teams that wοn first game

= 12 / (12 + 6)

= 12/18

= 2/3

Therefοre, the prοbability that a team selected wοn their first game, given the team is frοm the AFC, is 2/3 οr apprοximately 0.67.

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In the table below, find the slope, y-intercept, and equation for each racer.
Hint: Time is going to be your independent x / the x-axis. Distance is going to be your dependent y / the y-axis.

Answers

Therefore , the solution of the given problem of slope comes out to be  y = 15x + 10.

Explain slope.

A line's steepness is determined by its slope. In gradient based equations, a situation known as gradient overflow can happen. One can determine the slope by dividing the sum of a run (width differential) and rise (climbing distinction) between two places. The equation with the hill variation, y = mx + b, is used to model the fixed path issue. where grade is mm, a = bc, and the line's y-intercept is situated; (0, b).

Here,

A racer:

Due to the fact that the race begins at the beginning, the y-intercept

is 0.

We can select any two locations from the table and use the following formula to determine the slope:

=> Slope Equals (Distance Change) / (change in time)

As an illustration, if we select the coordinates (1, 10) and (3, 40), we obtain:

=>  slope = (40 - 10) / (3 - 1) = 30 / 2 = 15

As a result, Racer A's calculation is:

=>  y = 15x

Runner B:

As an illustration, if we select the coordinates (1, 25) and (3, 55), we obtain:

=> slope = (55 - 25) / (3 - 1) = 30 / 2 = 15

As a result, Racer B's calculation is:

=>  y = 15x + 20

Runner B

The race begins at a distance of 10 feet, so the y-intercept is 10.

We can select any two locations from the table and use the following formula to determine the slope:

Slope Equals (Distance Change) / (change in time)

As an illustration, if we select the coordinates (1, 35) and (3, 65), we obtain:

=>  slope = (65 - 35) / (3 - 1) = 30 / 2 = 15

As a result, Racer C's equation is:

=> y = 15x + 10

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In circle F with





=
54
m∠EFG=54 and


=
19
EF=19 units, find the length of arc EG. Round to the nearest hundredth.

Answers

Answer:

forgot how to do this

Step-by-step explanation:

150√374 283727273737272727272

Suppose demand d for a company's product at cost x is predicted by the function d(x) = 0. 36x2 + 810, and that the price p that the company can charge for the product is given by p(x) = x + 14. Find the company's revenue function

Answers

The revenue for a company's product is the amount of money the company earns from selling the product. R(x) = 0.36x^3 + 824x. This is the equation that tells us how much the company will earn in revenue for the product at a certain cost.

R(x) = 0.36x^3 + 824x

The revenue for a company's product is the amount of money the company earns from selling the product. To find the revenue function for a company, we can use the demand and price functions given. The demand function tells us how much of the product customers are willing to buy at a certain cost, while the price function tells us how much the company can charge for the product. R(x) = 0.36x^3 + 824x + 824x. This is the equation that tells us how much the company will earn in revenue for the product at a certain cost.

At x = 10,

R(10) = 0.36(10^3) + 824(10) + 824

R(10) = 3600 + 8240 + 824

R(10) = 17,664

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Click the icon to view the table. a. Find the probability of getting exactly 1 girl in 8 births. _________ (Type an integer or a decimal. Do not round.) b. Find the probability of getting 1 or fewer girls in 8 births. _________ (Type an integer or a decimal. Do not round.) c. Which probability is relevant for determining whether 1 is a significantly low number of girls in 8 births: the result from part (a) or part (b)? A. Since getting 0 girls is an even lower number of girls than getting 1 girl, the result from part (b) is the relevant probability. B. Since the probability of getting more than 1 girl is the complement of the result from part (b), this is the relevant probability. C. Since the probability of getting 1 girl is the result from part (a), this is the relevant probability. D. Since the probability of getting 0 girls is less likely than getting 1 girl, the result from part (a) is the relevant probability. d. Is 1 a significantly low number of girls in 8 births? Why or why not? Use 0.05 as the threshold for a significant event. A. Yes, since the appropriate probability is greater than 0.05, it is a significantly low number. B. No, since the appropriate probability is greater than 0.05, it is not a significantly low number. C. No, since the appropriate probability is less than 0.05, it is not a significantly low number. D. Yes, since the appropriate probability is less than 0.05, it is a significantly low number.

Answers

a. The probability of getting exactly 1 girl in 8 births is given as follows: 0.0313 = 3.13%.

b. The probability of getting 1 or fewer girls in 8 births is given as follows: 0.0352 = 3.52%.

c. The relevant probability for significantly low is given as follows: B. Since the probability of getting more than 1 girl is the complement of the result from part (b), this is the relevant probability.

d. The correct option regarding whether the probability is significantly low is: D. Yes, since the appropriate probability is less than 0.05, it is a significantly low number.

What is the binomial distribution formula?

The binomial distribution is a probability distribution that describes the number of successes in a fixed number of independent trials, where each trial has only two possible outcomes: success or failure.

The mass probability formula is given as follows:

[tex]P(X = x) = C_{n,x}.p^{x}.(1-p)^{n-x}[/tex]

[tex]C_{n,x} = \frac{n!}{x!(n-x)!}[/tex]

The parameters are listed as follows:

n is the number of trials of the experiment.p is the probability of a success on a single independent trial of the experiment.

The relevant probabilities for this problem are given as follows:

P(X = 0) = 0.5^8 = 0.0039.P(X = 1) = 8 x 0.5^8 = 0.0313.

Hence the probability of 1 or fewer, used to verify if the event is significantly low, is:

P(X <= 1) = P(X = 0) + P(X = 1)

P(X <= 1) = 0.0352.

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i need help on geometry, an explanation on the answer would be helpful, thanks.

Answers

The following are the correct measures for the angles and arc length:

m∠DFA = 58°

m∠COB = 114°

m∠EOB = 122°

arc CE = 124°.

How to evaluate for the measures of the angles and arc

m∠CED = [360 - 2(124)]/2 {angles at a point}

m∠CED = 56°

m∠A = [360 - 2(114)]/2 {angles at a point}

m∠A = 66°

m∠F = 180 - (56 + 66) {sum of interior angles of a triangle}

m∠F = 58°

The lines touching the circle at point C, B, and E respectively are tangents, hence the radii are perpendicular to each lines so;

angles m∠OCA, m∠OBA, m∠OBF, and m∠OEF are all equal to 90°

m∠COB = 360° - (90 + 90 + 66)° {sum of interior angles of a quadrilateral}

m∠COB = 114°

m∠EOB = 360° - (90 + 90 + 58)° {sum of interior angles of a quadrilateral}

m∠EOB = 122°

m∠CDE = 180° - arcCE

56° = 180° - arcCE

arcCE = 180° - 56°

arc CE = 124°.

Therefore, the correct measures of the angles and arc length are:

m∠DFA = 58°

m∠COB = 114°

m∠EOB = 122°

arc CE = 124°

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Select the correct statement about the function represented by the table.
X
1
2
3
4
5
y
6
24
96
384
1536
A. It is an exponential function because the y-values increase by an
equal factor over equal intervals of x-values.
B. It is a linear function because the y-values increase by an equal
difference over equal intervals of x-values.
C. It is a linear function because the difference between each and
y value is constant.
D. It is an exponential function because the factor between each x- and y-value is constant

Answers

The true statement about the function is (a) It is an exponential function because the y-values increase by an equal factor over equal intervals of x-values

How to determine the true statement about the function

From the question, we have the following parameters that can be used in our computation:

The table of values

In this table, each y-value is obtained by multiplying the previous y-value by 4.

This means that the function has a constant ratio or factor between each x- and y-value.

Such a pattern is typical of exponential functions, where equal intervals of x-values produce increasing or decreasing ratios of y-values.

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What is the perimeter of the figure with vertices D(-4, 5), E(-4, -6) and F(3, -6)?

Answers

The perimeter of the figure with vertices D(-4, 5), E(-4, -6) and F(3, -6) is given as follows:

31.04 units.

How to calculate the perimeter of a polygon?

The perimeter of a polygon is given by the sum of all the lengths of the outer edges of the figure, that is, we must find the length of all the edges of the polygon, and then add these lengths to obtain the perimeter.

The vertices of the polygon in this problem are given as follows:

D(-4, 5), E(-4, -6) and F(3, -6).

Hence the side lengths are given as follows:

DE = 11 units -> x constant, subtract y.DF = sqrt((-4 - 3)² + (5 - (-6))²) = 13.04 units.EF = 7 units, y constant, subtract x.

Hence the perimeter of the polygon is given as follows:

11 + 13.04 + 7 = 31.04 units.

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Giving Brainliest!!!

Answers

Answer:294

Step-by-step explanation:

Answer:

[tex]294m^2[/tex]

Step-by-step explanation:

Volume of a cube is side x side x side or [tex]s^3[/tex]

now we find the value of one side

[tex]s^3 = 343m^3\\s = \sqrt[3]{343m^3} \\s = 7m\\[/tex]

Now we have a side value we can find the surface area of this cube which is

Surface area = [tex]6 * s^2[/tex]

= [tex]6 * (7m)^2[/tex]

= [tex]6 * 49m^2[/tex]

= [tex]294 m^2[/tex]

Hope this helps!

Brainliest and a like is much appreciated!

Use synthetic division to write (6x+5)/(x+7) in the form quotient +( remainder )/( divisor ).

Answers

[tex](6x+5)/(x+7)\\[/tex] can be represented as in the form quotient [tex]+( remainder )/( divisor )[/tex] as [tex]6 + 47/(x+7)[/tex] using division.

The methods below show how to use synthetic division to write (6x+5)/(x+7) in the form quotient +(remainder)/(divisor):

The divisor, x+7, should be written in the following format: (a, b, c,... 0), where the final term is 0 and the other terms are the polynomial coefficients in descending order of degree. The divisor is already present in this form in this instance.Using the same format as the divisor and a 0 coefficient for any missing terms, write the dividend, 6x+5, in the same format. The dividend can therefore be expressed as (6, 5).Reduce the dividend's first period, which is six years.Multiply the first coefficient of the dividend by the amount that was just brought down, and then place the answer under the second coefficient of the payout. So, we multiply 7 by 6 to obtain 42, which we then place in the payout under the number 5.To determine the new dividend coefficient value, add the two coefficients from the previous step. Because of this, 5 + 42 = 47.Repeat steps 4 and 5 as necessary to process all of the dividend's terms. The leftover is the last coefficient in the dividend, and together with the other coefficients, it makes up the quotient. In this instance, the remainder is 47 and the quotient is 6.

So, (6x+5)/(x+7) is the divisor x+7 divided by the quotient 6 plus the remainder 47. Hence, we can write:

(6x+5)/(x+7) = 6 + 47/(x+7)

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e population of Matteson in t years can be m What is the population of Matteson now?

Answers

Cannot be determined

The population of Matteson can be calculated using the given formula: m(t) = 11410 + 220t. However, the current population of Matteson is not given in the question, so it cannot be calculated using the given formula. Therefore, the population of Matteson now cannot be determined based on the given information.

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Pls help me answer this too <3

A race official needs to know how long it takes an average contestant to run an obstacle course. There are a total of 200 contestants. How can he find a reasonable estimate for the amount of time it takes to run the obstacle course?


time any contestant on the course and use that time


time himself on the course and use that time


time 2 contestants and average their times


time 20 contestants and average their times

Answers

Time 20 contestants and average their times is the best option to find a reasonable estimate for the amount of time it takes to run the obstacle course. Thus, option D is the correct answer.

A good estimate is an approximation amount of value that is based on analytical reasoning and data available. That estimation must be within a valid margin of error. It is not expected to be accurate, but it is expected to deliver a fair view of the value being estimated.

The official time for 20 contestants is a large sample size which is enough to provide a reasonable estimate of the meantime for all 200 contestants. The actual can average the times for the 20 contestants to calculate the average time for the whole group.

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What point on the number line is one fourth of the way from the point 0 to the point −3? −0.25 −0.5 −0.75 −1

Answers

Answer: 0.75

Step-by-step explanation: Hope this helps :D

Answer: -0.75

Step-by-step explanation:

1/4th of the way to point 0,-3 from 0

-3/4=-0.75, therefore, the answer is C, -0.75.

What is the total amount due on 20000 which has been invested for five years at 10% annual interest?

Answers

Therefore , the solution of the given problem of amount comes out to be 30000 is the new amount.

What is an amount?

aggregate attempting to determine the length of time needed, overall amount or quantity. The amount in front of you or being thought about is very active. the final outcome, its significance, or its meaning. three accountings: principal, interest, and the third. Word versions include amounts, amounting, and amounted. supple word How much something is, how often you possess

Here,

The straightforward interest formula can be used to determine the total amount owing on $20,000 that has been invested for five years at 10% annual interest:

=> Sum total = Principal + Interest

where Principal represents the amount invested initially and Interest represents the interest collected over the course of five years.

Since the interest gained annually is 10% of the principal, the total interest earned over the course of five years is as follows:

=> Interest is calculated as follows:

=> Interest = P*R*T

=> Interest = 20000 * 0.10 * 5

=> Interest = 10000

Total amount = 20000 +10000 = 30000

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A hose for a sprinkler system lies along one diagonal of a square garden. the exact length of the hose is25\sqrt{2} feet. what is the perimeter of the garden?

Answers

The perimeter of the square garden is 100 feet.

To find the perimeter of the square garden, first we need to determine the length of one side of the square. The given

information states that the hose, which lies along one diagonal of the garden, has a length of 25√2 feet.

Recall that the diagonal of a square divides it into two congruent right triangles, with the diagonal being the

hypotenuse.

Use the Pythagorean theorem to find the side length of the square. Let 'a' represent the side length of the square.

Then, we have:

a² + a² = (25√2)²

Simplify the equation:

2a² = 625 × 2

Divide both sides by 2:

a² = 625

Find the square root of both sides:

a = 25

Now that we know the side length of the square garden is 25 feet, we can calculate the perimeter.

The perimeter of a square is given by the formula:

Perimeter = 4 × side length

Substitute the side length:

Perimeter = 4 × 25

Calculate the perimeter:

Perimeter = 100

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The original price of a laptop was £200.
The price of the laptop was reduced by 10% in sale.
A) work out 10% of the original price of the laptop.
B)work out the sale price of the laptop.

Answers

Answer:

A)  £20
B)  £180

Step-by-step explanation:

The original price is £200. The price was reduced by 10% so the sale price is 90% of the original price.

A)  Price Reduction = 200 * 0.1 = £20

B)  Sale Price = Original Price - Price Reduction = 200 - 20 = £180
                         
Original Price * Percent Paid = 200 * 0.9 = £180

5(x-y)+4=7 what is the value of x-y

Answers

Step-by-step explanation:

We can solve for x-y by isolating the term on one side of the equation and simplifying:

5(x-y) + 4 = 7

5(x-y) = 7 - 4

5(x-y) = 3

Next, we can divide both sides by 5:

x - y = 3/5

Therefore, the value of x-y is 3/5.

Do what the picture says and right answer gets brainilest!!!

Answers

Answer:

Below

Step-by-step explanation:

See image attached

What is the volume of a spherical boulder is 10 ft in diameter and weighs almost 6 tons?

Answers

The volume of the spherical boulder is approximately 71.21 cubic feet.

To find the volume of a spherical boulder, we can use the formula for the volume of a sphere:

V = (4/3)πr³

where V is the volume and r is the radius of the sphere.

We are given that the diameter of the boulder is 10 feet, so the radius is half of that, or:

r = 10/2 = 5 feet

We are also given that the boulder weighs almost 6 tons. To convert this weight to pounds, we can multiply by 2000 (since 1 ton is equal to 2000 pounds):

6 tons * 2000 pounds/ton = 12,000 pounds

The weight of the boulder is related to its volume through its density. The density of a boulder will depend on its composition, but we can make an estimate based on common rock types. For example, granite has a density of about 2.7 grams per cubic centimeter, or 2.7 metric tons per cubic meter (since 1 metric ton is equal to 1000 kilograms). A boulder made of granite would therefore weigh about 2.7 times its volume in cubic meters.

Assuming the boulder is made of granite, we can find its volume by setting its weight equal to its volume times its density:

12,000 pounds = V * 2.7 metric tons/m³

To convert pounds to metric tons, we can divide by 2204.62 (since 1 metric ton is equal to 2204.62 pounds):

12,000 pounds / 2204.62 pounds/metric ton = 5.44 metric tons

Substituting this into the equation above, we get:

5.44 metric tons = V * 2.7 metric tons/m³

Dividing both sides by 2.7, we get:

V = 5.44 metric tons / 2.7 metric tons/m³ = 2.0148 m³

To convert this volume to cubic feet, we can use the conversion factor 1 cubic meter = 35.3147 cubic feet:

V = 2.0148 m³ * 35.3147 ft³/m³ = 71.21 ft³

Therefore, the volume of the spherical boulder is approximately 71.21 cubic feet.

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he j and k in the jk-ff (and jk-latch) are very much like the s and r in the sr-ff (and sr-latch), respectively. the j acts like the s and the k acts like the r. the only difference for these devices in 3701 is which of the following? group of answer choices j

Answers

The only difference for these devices in 3701 is that the jk-FF (or jk-latch) has an additional control input, which is the clock (CK). The CK input is used to enable and disable the device so that the inputs, j and k, do not always affect the output (Q) of the device.

The SR-FF (or SR-latch) has two inputs, S and R, which directly affect the output, Q. When S=1, the output is set to 1, and when R=1, the output is reset to 0.

On the other hand, the jk-FF (or jk-latch) has three inputs, J, K and CK. When CK is 0, the device is disabled and the outputs remain the same. When CK is 1, the J and K inputs can be used to either set (J=1, K=0) or reset (J=0, K=1) the output, Q.

In summary, the j and k in the jk-FF (or jk-latch) are similar to the s and r in the SR-FF (or SR-latch).

So, the only difference is the addition of a clock (CK) input in the jk-FF (or jk-latch). This clock (CK) input enables and disables the device, which allows the inputs, j and k, to affect the output (Q) of the device.

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Consider the equation z^16=(−1−i). Find the value of z which satisfies this equation and which has the second smallest positive argument θ, 0<θ<2π. Express your answer as z=re^iθ where r=______and theta=_________.

Consider the equation z^13=(−1+sqrt3i). Find the value of z which satisfies this equation and which has the second smallest positive argument θ,0<θ<2π. Express your answer as z=re^iθ where r=_________ and theta=__________

I have found the r values of both, I just need help finding theta. Show work so I can practice, please!

Answers

After considering and calculating, the modulus of z is r = [tex]2^{1/32}[/tex] and the argument of z is θ = 5π/32.

To solve this equation, we can first express −1−i in polar form as:

−1−i = √2cis(3π/4)

where cis(θ) = cos(θ) + i sin(θ) is the polar form of a complex number.

Now, we can express z in polar form as:

z = r cis(θ)

where r is the modulus of z and θ is its argument. Substituting this into the equation z¹⁶ = √2cis(3π/4), we get:

r¹⁶ cis(16θ) = √2cis(3π/4)

Taking the modulus of both sides, we get:

r¹⁶ = √2

Taking the argument of both sides, we get:

16θ = 3π/4 + 2kπ or 16θ = -3π/4 + 2kπ

where k is an integer. Solving for θ in the range 0 < θ < 2π, we find that the second smallest positive solution is:

θ = (3π/4 + 2π)/16 = 5π/32

Therefore, the value of z is:

z = r cis(θ) = [tex]\sqrt{2}^{1/16}[/tex] cis(5π/32)

We can simplify this as:

z = [tex]2^{1/32}[/tex]cis(5π/32)

So, the modulus of z is:

r = [tex]2^{1/32}[/tex]

And the argument of z is:

θ = 5π/32

Therefore, the answer is:

z = [tex]2^{1/32}[/tex]  cis(5π/32)

So, the modulus of z is r = [tex]2^{1/32}[/tex] and the argument of z is θ = 5π/32.

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Which expression is equivalent to (4xexponent2yexponent3)exponent2?

Please refer to the photo attached

Answers

The answer is the last one. 16x^4y^6

Answer:

Below

Step-by-step explanation:

You will need to multiply the exponents in the parens   by 2 and square 4 so it is 16

16 x^(2*2) y^(3*2)  =   16 x^4 y^6

AB=A, B, equals
Round your answer to the nearest hundredth. A right triangle A B C. Angle A C B is a right angle. Angle B A C is forty degrees. Side A C is five. Side A B is unknown

Answers

The length of side AB in the right triangle ABC is approximately 3.21 units.

To find the length of side AB in the right triangle ABC, we can use trigonometric ratios.

Given:

Angle BAC = 40 degrees

Side AC = 5 units

Let's use the trigonometric ratio for the sine of angle BAC:

sin(BAC) = opposite/hypotenuse

sin(40°) = AB/AC

Rearranging the equation to solve for AB, we have:

AB = AC * sin(BAC)

Substituting the given values, we get:

AB = 5 * sin(40°)

Using a calculator to evaluate sin(40°), we find:

AB = 5 * 0.6428

≈ 3.21

Therefore, the length of side AB in the right triangle ABC is approximately 3.21 units.

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what is 4% of 1 million people?​

Answers

Answer:

40000

Step-by-step explanation:

To find 4 percent of a number, multiply the number by 0.04. In this instance, 0.04 x 1000000 = 40000. Therefore, 4 percent of 1000000 is equal to 40000.

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