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Tatiana [17]
3 years ago
15

W to 2nd power equals 16

Mathematics
2 answers:
erica [24]3 years ago
6 0
The answer is four... i had to write it out instead of plainly stating 4. hope you get it correct. goodluck . la la al ala la al mla
kow [346]3 years ago
6 0
W to the second power means

W x W = 16 

simply, you take the square root of both sides

the square root of W x W is W. so

W= the square root of 16
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If θ is an angle in standard position and its terminal side passes through the point (-9,-5), find the exact value of
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There's 1/2 of a pan of brownies left. Alexis wants to buy 1/4 of the remaining brownies. What part of the whole pan of brownies
valkas [14]

Answer:

1/8

Step-by-step explanation:

1/2*1/4=1/8

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3 years ago
The following are the means and standard deviations of some well-known standardized tests, referred to as Test A, Test B, and Te
kari74 [83]

Answer:

(a) A score of 450 on Test A corresponds to a score of 146 on Test B.

(b) A score of 625 on Test A corresponds to a score of 88.75 on Test C.

Step-by-step explanation:

We are given the means and standard deviations of some well-known standardized tests referred to as Test A, Test B, and Test C. All three yield normal distributions.

Test         Mean       Standard deviation

Test A       500                    100

Test B       150                       8

Test C        70                       15

So, \mu_A = 500 and \sigma_A = 100

\mu_B = 150 and \sigma_B = 8

\mu_C = 70 and \sigma_C = 15

(a) We have to find a score of 450 on Test A corresponds to what score on Test B.

For this, firstly we will find the z-score for a score on Test A and then equate with that of Test B.

      z-score of 450 on test A = \frac{X_A-\mu_A}{\sigma_A}

                                                = \frac{450-500}{100} = -0.5

So, this z-score corresponds to the score on test B, i.e;

       z-score on test B = \frac{X_B-\mu_B}{\sigma_B}

                          -0.5    = \frac{X_B-150}{8}

                          X_B= 150-(0.5 \times 8)

                                 = 150 - 4 = 146

Hence, a score of 450 on Test A corresponds to a score of 146 on Test B.

(b) We have to find a score of 625 on Test A corresponds to what score on Test C.

For this, firstly we will find the z-score for a score on Test A and then equate with that of Test C.

      z-score of 625 on test A = \frac{X_A-\mu_A}{\sigma_A}

                                                = \frac{625-500}{100} = 1.25

So, this z-score corresponds to the score on test C, i.e;

       z-score on test C = \frac{X_C-\mu_C}{\sigma_C}

                          1.25    = \frac{X_C-70}{15}

                          X_C= 70+(1.25 \times 15)

                                 = 70 + 18.75 = 88.75

Hence, a score of 625 on Test A corresponds to a score of 88.75 on Test C.

4 0
3 years ago
Find the like terms in the expression y + 1.2y + 1.2s A y and 1.2y B 1.2y and 1.2s C y and 1.2s or D y, 1.2y, and 1.2s
solniwko [45]
"Like terms" are terms with matching coefficients. In

y  + 1.2y + 1.2s
↑          <span>↑
</span>there are two y coefficients. They are the like terms. Thus, A) y and 1.2y is the correct answer.
8 0
4 years ago
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