Find the area under the standard normal distribution ourve to the right of . Use 9 The standard Normal Distribution Table and enter the answer to 4
decimal places.
The area to the night of the value is

Question

Find the area under the standard normal distribution ourve to the right of

. Use 9 The standard Normal Distribution Table and enter the answer to 4
decimal places.
The area to the night of the

value is

UpStudy AI · Accepted Answer

To find the area under the standard normal distribution curve to the right of $$ z = 1.59 $$, we can follow these steps:

1. **Look up the value of $$ z = 1.59 $$** in the standard normal distribution table. This table provides the area to the left of a given $$ z $$ value.

2. **Calculate the area to the right** by subtracting the area to the left from 1.

Let's first find the area to the left of $$ z = 1.59 $$.

Using the standard normal distribution table, the area to the left of $$ z = 1.59 $$ is approximately $$ 0.9429 $$.

Now, we can calculate the area to the right:

$$
\text{Area to the right} = 1 - \text{Area to the left}
$$

Substituting the values:

$$
\text{Area to the right} = 1 - 0.9429
$$

Now, let's calculate this value.
Calculate the value by following steps:
- step0: Calculate:
  $$1-0.9429$$
- step1: Subtract the numbers:
  $$0.0571$$
The area to the right of $$ z = 1.59 $$ is approximately $$ 0.0571 $$ when rounded to four decimal places.
The area to the right of $$ z = 1.59 $$ is $$ 0.0571 $$.

Find the area under the standard normal distribution ourve to the right of . Use 9 The standard Normal Distribution Table and enter the answer to 4
decimal places.
The area to the night of the value is

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Find the area under the standard normal distribution ourve to the right of . Use 9 The standard Normal Distribution Table and enter the answer to 4 decimal places. The area to the night of the value is

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Latest Statistics Questions

Find the area under the standard normal distribution ourve to the right of . Use 9 The standard Normal Distribution Table and enter the answer to 4
decimal places.
The area to the night of the value is