Complete the table: STEPS SOLUTION | 1. Draw a normal curve. 2. Locate the z-value | 3. Draw a line through the z-value | 4. Shade the required region 5. Consult the z-table and z= 0.98 corresponds to finds the area that corresponds to z = 0.98 and z= 2.58 corresponds to z = 2.58 6. Examine the graph and The graph suggests subtraction use probability notation to The required area is equal to form an equation showing the appropriate operation to get the required area. That is P(0.98 < z < 2.58) = 7. Make a statement The proportion of the area between z indicating the required area = 0.98 and z = 2.58 is

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
18th Edition
ISBN:9780079039897
Author:Carter
Publisher:Carter
Chapter10: Statistics
Section10.3: Measures Of Spread
Problem 1GP
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Complete the table:
STEPS
SOLUTION
1. Draw a normal curve.
2. Locate the z-value
3. Draw a line through the
z-value
4. Shade the required
region
5. Consult the z-table and
z = 0.98 corresponds to
finds
the
area
that
corresponds to z = 0.98 and z= 2.58 corresponds to
z = 2.58
6. Examine the graph and The graph suggests subtraction
use probability notation to The required area is equal to
form an equation showing
the appropriate operation
That is P(0.98 <z< 2.58) =
to get the required area.
7. Make
statement The proportion of the area between z
a
indicating the required area
= 0.98 and z = 2.58 is
Transcribed Image Text:Complete the table: STEPS SOLUTION 1. Draw a normal curve. 2. Locate the z-value 3. Draw a line through the z-value 4. Shade the required region 5. Consult the z-table and z = 0.98 corresponds to finds the area that corresponds to z = 0.98 and z= 2.58 corresponds to z = 2.58 6. Examine the graph and The graph suggests subtraction use probability notation to The required area is equal to form an equation showing the appropriate operation That is P(0.98 <z< 2.58) = to get the required area. 7. Make statement The proportion of the area between z a indicating the required area = 0.98 and z = 2.58 is
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