I need help understanding how to get the answer on this problem. Thank you! ### Finding the Area Under the Standard Normal Curve**Objective**: Sketch the area under the standard normal curve over the indicated interval and find the specified area. (Round your answer to four decimal places.)**Problem**:Calculate the area between \( z = 0 \) and \( z = 2.55 \).\[ \text{The area between } z = 0 \text{ and } z = 2.55 \text{ is } \_\_\_\_. \]**Instructions**:1. **Sketch the Standard Normal Curve**: - Draw a standard normal curve (bell-shaped curve). - Label the horizontal axis with z-scores. - Mark \( z = 0 \) at the mean (center of the curve). - Mark \( z = 2.55 \) on the right side of the mean.2. **Shaded Area**: - Shade the area under the curve between \( z = 0 \) and \( z = 2.55 \).3. **Finding the Area**: - Use standard normal distribution tables or software tools to find the cumulative area from \( z = 0 \) to \( z = 2.55 \).4. **Round the Answer**: - Round the computed area to four decimal places and fill in the blank.**Steps to Calculate the Area**:1. Look up the cumulative area from the z-table for \( z = 2.55 \). 2. The cumulative area to the left of \( z = 2.55 \) is typically found in the table.3. Since the area under the curve from \( z = 0 \) to \( z = 2.55 \) is needed, subtract the cumulative area up to \( z = 0 \) (which is 0.5) from the cumulative area up to \( z = 2.55 \).4. The resulting value is the area between \( z = 0 \) and \( z = 2.55 \).This exercise will help in understanding how to use the standard normal distribution table and graphically represent areas under the curve for specified z-score intervals.

Name: I need help understanding how to get the answer on this problem. Thank
Uploaded: 2024-03-20T07:06:27.000Z
Channel: Bartleby
Description: I need help understanding how to get the answer on this problem. Thank you! ### Finding the Area Under the Standard Normal Curve**Objective**: Sketch the area under the standard normal curve over the indicated interval and find the specified area. (R