Mathematics: For a standard normal distribution, find the approximate value of p(z -1.25) use the portion of the standard normal table below to answer the question. z probability z probability0.00 | 0.5000 0.25 | 0.5987 1.00 | 0.8413 1.25 | 0.8944 1.50 | 0.9332 1.75 | 0.9599 a. 11% b. 39% c. 61% d. 89%

For a standard normal distribution, find the approximate

Ответ:

fonsworth5

08.01.2022

Mathematics

89%

Step-by-step explanation:

In the graph 1.25 is by a decimal that is roughly 0.89. This translates to 89%. Also I just took the test on Edge.

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Ответ:

kayla2945

17.01.2021

Mathematics

23,598 because 513 x 40 = ( 500 x 40 ) + ( 10 X 40 ) + ( 3 x 40 ) = 20 000 + 400 + 120 = 20,520 and another partial product is 513 x 6 = ( 500 x 6 ) + ( 10 x 6 ) + ( 3 x 6 ) = 3 000 + 60 + 18 = 3,078. so 20,520 + 3,078 = 23,598

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For a standard normal distribution, find the approximate value of p(z> -1.25) use the portion of the standard normal table below to answer the question. z probability

z probability

0.00 | 0.5000

0.25 | 0.5987

1.00 | 0.8413

1.25 | 0.8944

1.50 | 0.9332

1.75 | 0.9599

a. 11% b. 39% c. 61% d. 89%

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For a standard normal distribution, find the approximate value of p(z> -1.25) use the portion of the standard normal table below to answer the question. z probability z probability0.00 | 0.5000 0.25 | 0.5987 1.00 | 0.8413 1.25 | 0.8944 1.50 | 0.9332 1.75 | 0.9599 a. 11% b. 39% c. 61% d. 89%

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