the graph represents a function with the form f(x)=asin(bx+c) which values of a,b, and c are possible

Answers

Answer 1

Answer:B

Step-by-step explanation: edge 2020


Related Questions

A rental company charges $8 per hour to rent a kayak plus a $12 rental fee. If Margerie spent $44, for how many hours did she rent the kayak?​

Answers

4 hours she spent .............:

Answer:

4

Step-by-step explanation:

44-12=32 divide then 4

Write a complete, neat, organized solution using good form. Your solution must be handwritten. Point P(6,-5) is on the terminal arm of an angle in standard position. a) Sketch the principle angle 0. Label the diagram. Mark the related acute angle a on the diagram. b) Determine the measure of the related acute angle a using methods learned in the activities. Show all steps. State the answer to 4 decimal places. c) Determine the measure of 0 to 3 decimal places. Show all steps. d) Determine the length r of the terminal arm from (0,0) to (6,-5). Express answer to 2 decimal places. Show all steps.

Answers

A sketch is made with the principal angle θ and the related acute angle α. The measure of the related acute angle α is approximately 40.6179 degrees. The measure of the angle θ is approximately 220.6179 degrees. The length of the terminal arm from (0, 0) to (6, -5) is approximately 8.60 units.

a) To sketch the principal angle θ in standard position, we start by drawing the positive x-axis and the positive y-axis. Then, we locate the point P(6, -5) on the terminal arm. We draw a straight line connecting the origin (0, 0) and point P. Label the angle as θ and mark the related acute angle as α.

b) To determine the measure of the related acute angle α, we can use the tangent function. We calculate α = tan^(-1)(|y / x|) = tan^(-1)(|-5 / 6|) ≈ 40.6179 degrees.

c) To determine the measure of the angle θ, we consider that the given point P(6, -5) is in the fourth quadrant. Hence, θ = 180 degrees + α ≈ 220.6179 degrees.

d) To find the length r of the terminal arm from (0, 0) to (6, -5), we use the distance formula. We calculate r = sqrt((6 - 0)^2 + (-5 - 0)^2) = sqrt(36 + 25) ≈ 8.60 units.

In summary, a sketch is made with the principal angle θ and the related acute angle α. The measure of the related acute angle α is approximately 40.6179 degrees. The measure of the angle θ is approximately 220.6179 degrees. The length of the terminal arm from (0, 0) to (6, -5) is approximately 8.60 units.

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Kenny and Tara are both members of a population, and a simple random sample is being conducted. If the chance of Kenny being selected is 1/29, what is the chance of Tara being selected?

Kenny and Tara are both members of a population, and a simple random sample is being conducted. If the

Answers

Given:

a.) The chance of Kenny being selected is 1/29.

From the given, we can say that the total population is 29.

Since it's been given that Kenny and Tara are both memb

Let {Ω,F,P} be a probability space with A∈F,B∈F and C∈F such that P(A)=0.4,P(B)=0.3,P(C)=0.1 and P( A∪B
)=0.42. Compute the following probabilities: 1. Either A and B occur. 2. Both A and B occur. 3. A occurs but B does not occur. 4. Both A and B occurring when C occurs, if A,B and C are statistically independent? 5. Are A and B statistically independent? 6. Are A and B mutually exclusive?

Answers

Two events A and B are mutually exclusive if they cannot occur together, that is, P(A∩B) = 0.P(A∩B) = 0.42

P(A∩B) ≠ 0

Therefore, A and B are not mutually exclusive.

1. Probability of A or B or both occurring P(A∪B) = P(A) + P(B) - P(A∩B)0.42 = 0.4 + 0.3 - P(A∩B)

P(A∩B) = 0.28

Therefore, probability of either A or B or both occurring is P(A∪B) = 0.28

2. Probability of both A and B occurring

P(A∩B) = P(A) + P(B) - P(A∪B)P(A∩B) = 0.4 + 0.3 - 0.28 = 0.42

Therefore, the probability of both A and B occurring is P(A∩B) = 0.42

3. Probability of A occurring but not B P(A) - P(A∩B) = 0.4 - 0.42 = 0.14

Therefore, probability of A occurring but not B is P(A) - P(A∩B) = 0.14

4. Probability of both A and B occurring when C occurs, if A, B and C are statistically independent

P(A∩B|C) = P(A|C)P(B|C)

A, B and C are statistically independent.

Hence, P(A|C) = P(A), P(B|C) = P(B)

P(A∩B|C) = P(A) × P(B) = 0.4 × 0.3 = 0.12

Therefore, probability of both A and B occurring when C occurs is P(A∩B|C) = 0.12

5. Two events A and B are statistically independent if the occurrence of one does not affect the probability of the occurrence of the other.

That is, P(A∩B) = P(A)P(B).

P(A∩B) = 0.42P(A)P(B) = 0.4 × 0.3 = 0.12

P(A∩B) ≠ P(A)P(B)

Therefore, A and B are not statistically independent.

6. Two events A and B are mutually exclusive if they cannot occur together, that is, P(A∩B) = 0.P(A∩B) = 0.42

P(A∩B) ≠ 0

Therefore, A and B are not mutually exclusive.

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6. What are the values of x and w?
he value of x is
to
wo
138°
The value of wis
m

6. What are the values of x and w?he value of x istowo138The value of wism

Answers

Answer:

x = 29, w = 42

----------------------

According to the diagram we have:

1) Angles w and 138° form a linear pair, hence:

w + 138 = 180w = 42

2) Angles 19°, x and w form a right angle, hence:

19 + x + 42 = 9061 + x = 90x = 29

HELP PLZ IT DUE TMR

HELP PLZ IT DUE TMR

Answers

Answer: (2,1) (0,-3)

(-5,2) (0,-1) (5,-4)

(0,-4) (2,-2)

(-1,0)

(-3,1) (-2,-4)

(0,3)

Step-by-step explanation:

What is 5[cos(Pi/4) + I sin (pi/4)] raised to the 3rd power?

Answers

Answer: The answer is C on edge

Step-by-step explanation:

if a population begins with 25 individuals and grows exponentially for 20 generations with an r value of 0.2, then the greatest percentage increase will occur: please choose the correct answer from the following choices, and then select the submit answer button. answer choices from generation 11 to 12. from generation 5 to 6. from generation 1 to 2. from generation 19 to 20.

Answers

Answer: from generation 19 to 20.

Step-by-step explanation:

The greatest percentage increase will occur  from generation 19 to 20 as the exponential power will be highest.

What is exponential growth?

Exponential growth happens once the larger in size you're the quicker you grow that causes you to even larger in size. it's the expansion characterised by interest, or growth. it's known as exponential growth as a result of it will solely be delineate mathematically by inserting time within the exponent or power of the bottom. Population then is adequate to the population at the current times some discretional range to the facility of the expansion rate times the time. The discretional range is sometimes two then the expansion rates is given because the reciprocal of the doubling time.

Main body:

initial population = 25

Total generation = 20

growth rate = 0.2

General formula of exponential function = aˣ

here a = 25 and x = 0.2

⇒25⁰°²

= 1.9

hence total population = 25+2 = 27

So it is clear that in 19 to 20 generation , growth will be highest.

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NEED HELP with these two pages please help me (30 points)

NEED HELP with these two pages please help me (30 points)
NEED HELP with these two pages please help me (30 points)

Answers

Answer:

1. B

2. E

3. D

4. B

5. C

6. B

7. E

8. D

9. D

10.D

11. E

9. A bag contains 1 orange cube, 6 white cubes, and 3 grey cubes. Three cubes are drawn,
one at a time, without replacement Find the probability that the order in which they are
selected is
a white, white, white
b) white, white, grey
c) orange, white, grey
d) grey, white orange
urgent plz answer!!​

Answers

Either a or b. Probably b.

There are far more white cubes than orange, so you can assume you won’t pull the orange cube. There is double the amount of white cubes than grey, but you’re still likely to pull at least one grey cube.

The test scores of 8 students are shown in the table above. Let m be the mean of the scores and M be the median of the score. What is the value of M-m?

The test scores of 8 students are shown in the table above. Let m be the mean of the scores and M be

Answers

Answer:

0

Step-by-step explanation:

Both M and m equal 81

The resultant value of the difference of Median and Mean will be 0.

Define Mean, Median and Mode for a given set of data.

The mean (average) of a data set is found by adding all numbers in the data set and then dividing by the number of values in the set.

The median is the middle value when a data set is ordered from least to greatest.

The mode is the number that occurs most often in a data set.

Given is the test scores of 8 students are shown in the table.

We can write the data in the order least to greatest as -

67, 75, 75, 75, 87, 87, 91, 91

Mean = 648/8 = 81

Median = (75 + 87)/2 = 81

So, we can write (Median- Mean) as 81 - 81 = 0

Therefore, the resultant value of the difference of Median and Mean will be 0.

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25 pts
Whats the degree of power function for this table

25 ptsWhats the degree of power function for this table

Answers

Answer:

x5

Step-by-step explanation:

Harry got 42 out of 49 correct in his test. What fraction of the marks did he get wrong? Give your answer in its simplest form.

Answers

Answer:

He got 49 - 42 = 7 wrong. 7 out of 49 can be written as 7/49 which simplifies to 1/7.

Answer:

7/49=1/7

Step-by-step explanation:

Wrong questions: 49-42=7

7/49=1/7.

help plz i will mark u brainlist

help plz i will mark u brainlist

Answers

Answer:

Four equivalent ratios:

1) 5:15

2)1:3

3) 10:30

4) 20:60

Step-by-step explanation:

A. N22.00 B. 21 N24.00 What fraction of a day is 8 hours 20 minutes? 25​

Answers

The fraction of a day that can be attributed to 8 hours 20 minutes is   25/72 of a day.

How can the fractionbe calculated?

In math, a fraction is a way of representing a part of a whole or a ratio between two numbers. It is written as a numerator and a denominator separated by a horizontal line called a fraction bar.

One hour is equal to 60 minutes, then we can say that 8 hours is equivalent to( 8*60) minutes. Then we can say that (480 minutes + 20 minutes) = 500 minutes.

since we know that 1 day is 24 hours = 24(60), then we can form this inform of a ratio as ;

500:( 24(60))

= 500: 1440

= 50/ 144

= 25/72 of a day.

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A right triangle has a leg length of 6 centimeters and a hypotenuse length of 10 centimeters. What is the length of the other leg?

Answers

Given data;

The given length of one leg is a=6 cm.

The given hypotenuse is c=10 cm.

The expression for the pythagoras theorem is,

\(a^2+b^2=c^2\)

Substitute the given values in the above expr

Match the expressions given in words with their values when d = 3.
2
1
4
3
0
the difference of 2 times d minus 3
arrowRight
4 added to the difference of d minus 3
arrowRight
the difference of d minus 3 divided by 2
arrowRight
the quotient of 12 divided by the
difference of 3 times d minus 3
arrowRight

Answers

Answer:

1. 3

2. 4

3. 0

4. 2

Step-by-step explanation:

Hope that helps

Answer:

1. is 3 2. is 4 3. is 0 4. is 2

what is the midpoint of the segment shown below?  a. (–7, 3)  b. (–, 3)  c. (–7, )  d. (–, )

Answers

The correct option is a) (-7, 3) which is the midpoint of the segment.

To find the midpoint of a segment, we need to use the midpoint formula:

Midpoint = ( \((x1 + x2)/2 , (y1 + y2)/2\) )

The midpoint of a segment is the point that lies exactly halfway between the two endpoints of the segment.

It is calculated using the midpoint formula, which involves finding the average of the x-coordinates and y-coordinates of the endpoints.

Using the coordinates given in the diagram, we can substitute them into the formula:

Midpoint = ( (-9 + 5)/2 , (3 + 3)/2 )

Midpoint = ( (-4)/2 , 6/2 )

Midpoint = ( -2 , 3 )

However, it means that if we were to draw a line segment connecting (-9, 3) and (5, 3), the midpoint would be exactly in the middle of that line.

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Proceed as in this example to find a particular solution yp(x) of the given differential equation in the integral form yp(x)-G(x, t)f(t) dt y" + 2y' + y = fx) Yp(x) = _____ f(t) dt xo

Answers

The particular solution of the differential equation in the integral form is

yp(x) = -2[G(x)]f(x) = -2G(x) ∫ f(t) dt + C

For finding a particular solution yp(x) of the given differential equation using the integral form, we can follow these steps:

Assuming the solution yp(x) to be of the form yp(x) = G(x)f(x) where G(x) is a function of x and f(x) is a known function or the given function fx).Substitute the function in the differential equation to determine the function G(x).This process would give the derivative of G(x), and integrating it would determine G(x).Substitute the values of G(x) in the expression for yp(x) to determine the particular solution.The expression for yp(x) is given as follows.

yp(x) = G(x)f(x) ........... (1)

Given the differential equation is y" + 2y' + y = f(x)

Substituting yp(x) = G(x)f(x) into the differential equation, we get:

y" + 2y' + y = f(x)

By differentiating the expression for yp(x) twice, we gety

p'(x) = G'(x)f(x) + G(x)f'(x)

yp''(x) = G''(x)f(x) + 2G'(x)f'(x) + G(x)f''(x)

Substituting these values in the differential equation:

y''(x) + 2y'(x) + y(x) = yp''(x) + 2yp'(x) + yp(x) = [G''(x) + 2G'(x) + G(x)]f(x) + [2G'(x) + G(x)f''(x)]

When we compare the coefficient of f(x) on both sides of the equation. It is given that the function G(x) satisfies the equation G''(x) + 2G'(x) + G(x) = 0

Now,

[2G'(x) + G(x)]f''(x) + [G''(x) + 2G'(x) + G(x)]f(x) = f(x)

Substituting the given value of the differential equation, f(x) = fx) and simplifying the above expression, we get

[2G'(x) + G(x)]fx) = f(x)

Comparing the above expression with the given equation, we can obtain G(x) as

G(x) = -2G'(x)

Substituting this value in equation (1), we get

yp(x) = G(x)f(x) = -2G'(x)f(x)

So the required particular solution yp(x) of the given differential equation in integral form yp(x)-G(x, t)f(t) dt y" + 2y' + y = fx) is given as

yp(x) = -2[G(x)]f(x) = -2G(x) ∫ f(t) dt + C

where G(x) satisfies the equation G''(x) + 2G'(x) + G(x) = 0 and C is a constant of integration.

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At the school fall festival, the student council sold sodas as a fundraiser. The table below shows the number of sodas they sold and
the cumulative total money,
Sodas Sold
0
2
5
9
10
Money Collected
$0.00
$5.40
$13.50
$24.30
$27.00

Answers

Answer:

the price per soda is $2.70

Step-by-step explanation:

$5.40/2 = 2.7

$13.50/5 = 2.7

$24.30/9 = 2.7

$27.00/10 = 2.7

so I came to the conclusion the price per soda is 2.7

exercise 2.3.106. find an equation such that ,y=cos(x), ,y=sin(x), y=ex are solutions.

Answers

Polynomial equation has y=cos(x), y=sin(x), and y=eˣ as solutions.

How to find an equation that has y=cos(x), y=sin(x), and y=eˣ as solutions?

We can consider these functions as roots of a polynomial. Let's use the terms given to construct a polynomial equation:

Let P(y) be the polynomial, and let's denote the roots as y1 = cos(x), y2 = sin(x), and y3 = eˣ.

According to Vieta's formulas, for a cubic polynomial with roots y1, y2, and y3, we have:

P(y) = (y - y1)(y - y2)(y - y3)

Now, substitute the given roots:

P(y) = (y - cos(x))(y - sin(x))(y - eˣ)

This polynomial equation has y=cos(x), y=sin(x), and y=eˣ as solutions.

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what is 18+ 156+120+288= ?

Answers

Answer: 582

Step-by-step explanation:

18+156=174

174+120=294

294+288=582

A street light is at the top of a 13 ft tall pole. A woman 6.25 ft tall walks toward the pole with a speed of 4 ft/sec along a straight path. How fast is the shadow lengthening when she is 35 ft from the base of the pole

Answers

The shadow lengthens at a rate of 8.32 ft/sec when the woman is 35 ft from the base of the pole.

To calculate the rate at which the shadow lengthens, we can use similar triangles. Let's denote the length of the shadow as \(\(s\)\) and the distance of the woman from the pole as . According to the problem, the height of the pole is 13 ft and the height of the woman is 6.25 ft.

We can set up a proportion between the similar triangles:

\(\(\frac{{s + 13}}{x} = \frac{13}{6.25}\)\)

To solve for \(\(s\)\), we can cross-multiply and simplify:

\(\(6.25 \cdot (s + 13) = 13 \cdot x\) \\\(6.25s + 81.25 = 13x\)\)

Now, we differentiate both sides with respect to time \((\(t\))\):

\(\(\frac{d}{dt}(6.25s + 81.25) = \frac{d}{dt}(13x)\)\\\\\(6.25 \cdot \frac{ds}{dt} = 13 \cdot \frac{dx}{dt}\)\)

We are given that \(\(\frac{dx}{dt}\)\) (the rate at which the woman is approaching the pole) is 4 ft/sec. Substituting this value, we can solve for \(\(\frac{ds}{dt}\)\):

\(\(6.25 \cdot \frac{ds}{dt} = 13 \cdot 4\) \\\(\frac{ds}{dt} = \frac{13 \cdot 4}{6.25}\) \\\(\frac{ds}{dt} = \frac{52}{6.25}\) \\\(\frac{ds}{dt} \approx 8.32\) ft/sec\)

Therefore, the shadow lengthens at a rate of approximately 8.32 ft/sec when the woman is 35 ft from the base of the pole.

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If f(x)=2x^3-x+c and f(2)=10 then what's the value of c?

Answers

Answer:

c = -4

Step-by-step explanation:

If f(x) = 2x^3 - x + c and f(2) = 10, plug in 2 for the x values in the function and make the function output 10.

10 = 2(2^3) - 2 + c    Now, we only have to deal with one variable, that is c.

10 = 2(8) - 2 + c

10 = 16 - 2 + c

10 = 14 + c

-4 = c    After simplifying, we get that c is -4.

To check this, plug in 2 for x, and -4 for c in the function. If the function produces 10 as the result, the halleluja!

f(2) = 2(2^3) - 2 - 4

f(2) = 2(8) - 2 - 4

f(2) = 16 - 2 - 4

f(2) = 10

Put 2in place of x

\(\\ \tt\hookrightarrow 2x^3-x+c=10\)

\(\\ \tt\hookrightarrow 2(2)^3-2+c=10\)

\(\\ \tt\hookrightarrow 2(8)-2+c=10\)

\(\\ \tt\hookrightarrow 16-2+c=10\)

\(\\ \tt\hookrightarrow 14+c=10\)

\(\\ \tt\hookrightarrow c=-4\)

How many periods can you use for an n period moving average? question 1 options: 1)

Answers

The  periods that you can use for an n period moving average is 3.

What is the n period moving average?

The term n period moving average is the type of average that an investor can use to determine the trends in investments and the equities market. This type of average helps the traders to be able to understand the moving trends in the market and also to be able to make forecasts.

The period of the moving average spans across the times that the stock would last. This is determined by the equities market. Hence we can say that number of periods that you can be able to substitute for n to obtain the period moving average is 3.

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How many periods can you use for an n period moving average? question 1 options: 1)

CC has the following beginning balances in its stockholders' equity accounts on January 1, 2012: Common Stock, $100,000; Additional Paid-in Capital, $4,100,000; and Retained Earnings, $3,000,000. Net income for the year ended December 31, 2012, is $800,000. Court Casuals has the following transactions affecting stockholders' equity in 2012:
May 18 Issues 25,000 additional shares of $1 par value common stock for $40 per share.
May 31 Repurchases 5,000 shares of treasury stock for $45 per share.
July 1 Declares a cash dividend of $1 per share to all stockholders of record on July 15. Hint: Dividends are not paid on treasury stock.
July 31 Pays the cash dividend declared on July 1.
August 10 Reissues 2,500 shares of treasury stock purchased on May 31 for $48 per share.
Taking into consideration all the entries described above, prepare the statement of stockholders' equity for the year ended December 31, 2012.

Answers

Total stockholders’ equity 7,800,000

Statement of stockholders’ equity for CC for the year ended December 31, 2012:Particulars Amount ($)
Common Stock 100,000


Additional Paid-in Capital 4,100,000
Retained Earnings (Opening Balance) 3,000,000
Add: Net Income for the year ended December 31, 2012 800,000
Total retained earnings 3,800,000


Less: Cash Dividend Declared on July 1 and paid on July 31 (200,000)
Retained earnings (Closing balance) 3,600,000
Total stockholders’ equity 7,800,000

Explanation:The given information is as follows:Common Stock on January 1, 2012 = $100,000Additional Paid-in Capital on January 1, 2012 = $4,100,000

Retained Earnings on January 1, 2012 = $3,000,000Net Income for the year ended December 31, 2012 = $800,000Cash Dividend Declared on July 1 and paid on July 31 = $200,000

To prepare the statement of stockholders’ equity for the year ended December 31, 2012, we will begin by preparing the opening balances of each of the equity accounts. We will then add the net income to the retained earnings account.

The closing balance for retained earnings is then computed by subtracting the cash dividend declared and paid from the total retained earnings. Finally, the total stockholders' equity is calculated by adding the balances of all the equity accounts.

Calculations:Opening balance of common stock = $100,000

Opening balance of additional paid-in capital = $4,100,000

Opening balance of retained earnings = $3,000,000

Net Income for the year ended December 31, 2012 = $800,000

Retained earnings (Opening Balance) = $3,000,000

Add: Net Income for the year ended December 31, 2012 = $800,000

Total retained earnings = $3,800,000Less: Cash Dividend Declared on July 1 and paid on July 31 = $200,000Retained earnings (Closing balance) = $3,600,000

Total stockholders’ equity = Common Stock + Additional Paid-in Capital + Retained Earnings (Closing balance) = $100,000 + $4,100,000 + $3,600,000 = $7,800,000

Therefore, the statement of stockholders’ equity for CC for the year ended December 31, 2012, is as follows:Particulars Amount ($)
Common Stock 100,000
Additional Paid-in Capital 4,100,000

Retained Earnings (Opening Balance) 3,000,000
Add: Net Income for the year ended December 31, 2012 800,000
Total retained earnings 3,800,000


Less: Cash Dividend Declared on July 1 and paid on July 31 (200,000)
Retained earnings (Closing balance) 3,600,000
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It takes six analysts forty-two days to write a report. If the report had to be ready in 7 days, how many analysts would be needed?

Answers

If you assume doubling the workers will halve the time taken to finish then 12 analysts will take 21 days
To finish in 7 days (1/6 of 42 days) you would need 6 x the original number = 36 analysts.

Brook’s Law (see Wikipedia) suggests than adding extra analysts will actually slow the project down!
One reason is the extra people tend to get in each others way.

Solve 12/y = 4/3
Solution is____

Answers

Answer:

y=9

Step-by-step explanation:

12/y=4/3

3×12/y=3×4/3

36/y=4

y×36/y= 4×y

36=4y

36/4=4y/4

9=y

I’m going to guess16

Five machines are cutting 1.25-foot long
metal sheets. The machines are being
calibrated to ensure that they are cutting
the accurate length. The previous batches
for each machine are shown in the table.
Select all of the statements that are valid
for the data.

Answers

Only the statement "One machine is considerably more unreliable than the rest." is valid for the data.

How to get the valid statements

Total number of correct cuts = 42 + 55 + 13 + 24 + 17 = 151

Total number of cuts = 100 + 100 + 100 + 100 + 100 = 500

Percentage of correct cuts = (151/500) * 100 = 30.2%

This statement is not valid, as only 30.2% of the cuts are the correct length.

One machine is considerably more unreliable than the rest."

By examining the number of correct cuts for each machine, we can see that Machine 3 has only 13 correct cuts, while the other machines have more than 17. This statement is valid.

3. When a machine misses the correct length, it tends to cut too long."

We need to compare the number of cuts that are too long (1.26-1.27 feet) with those that are too short (1.23-1.24 feet) across all machines:

Total number of cuts too long = 4 + 2 + 3 + 6 + 4 = 19

Total number of cuts too short = 980 + 72 + 67 = 1119

This statement is not valid, as the machines tend to cut too short rather than too long.

4. "Machine 5 will cut every batch the correct length at least 92% of the time."

To check this statement, we need to find the percentage of correct cuts for Machine 5:

Percentage of correct cuts for Machine 5 = (17/100) * 100 = 17%

This statement is not valid, as Machine 5 only cuts the correct length 17% of the time, which is less than 92%.

only the statement "One machine is considerably more unreliable than the rest." is valid for the data.

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Five machines are cutting 1.25-foot longmetal sheets. The machines are beingcalibrated to ensure that

e(xy)=e(x)e(y) proof

Answers

The equation e(xy) = e(x)e(y) holds true and can be proven by utilizing the properties of exponential functions.

To prove the equation e(xy) = e(x)e(y), we start with the left-hand side (LHS) of the equation, which is e(xy). The exponential function e(x) can be defined as the infinite series: e(x) = 1 + x/1! + x^2/2! + x^3/3! + ...

Now, substituting xy for x in the exponential function, we have e(xy) = 1 + (xy)/1! + (xy)^2/2! + (xy)^3/3! + ...

Next, let's consider the right-hand side (RHS) of the equation, which is e(x)e(y). Using the definition of the exponential function, we have e(x)e(y) = (1 + x/1! + x^2/2! + x^3/3! + ...)(1 + y/1! + y^2/2! + y^3/3! + ...).

Expanding this expression, we obtain e(x)e(y) = 1 + (x+y)/1! + (x^2+2xy+y^2)/2! + (x^3+3x^2y+3xy^2+y^3)/3! + ...

Comparing the expressions for e(xy) and e(x)e(y), we can see that both are equal. Therefore, the equation e(xy) = e(x)e(y) is proven.

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