Draw 8 lines that are between 1 inch and 3 inches long. measure each line to the nearest fourth inch, and make a line plot
Answer:
We can draw 8 lines such that there length lies between 1 inch and 3 inches such that they are fourth inch from each other are drawn as:
Length of first line=\(1+\dfrac{1}{4}=\dfrac{5}{4}\) inch.
second line=\(\dfrac{6}{4} inch.\)
Third line=\(\dfrac{7}{4} inch.\)
fourth line= \(\dfrac{8}{4} inch.\)
fifth line=\(\dfrac{9}{4} inch.\)
sixth line=\(\dfrac{10}{4} inch.\)
seventh line=\(\dfrac{11}{4} inch.\)
eighth line=\(\dfrac{12}{4} inch.\)
The figure or the line plot of such lines is attached to the answer.
We could clearly see that the lines are at a constant change of 0.25 inches in there length starting from 1.25 inch to 3 inches.
The length between each line on the number line is 1/4
The range is given as:
Lowest = 1 inch
Highest = 3 inches
The number of lines between the range is:
Lines = 8
This means that the length between each interval is:
Interval = (3 - 1)/8
Evaluate
Interval = 1/4
See attachment for the number line
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