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Chapter 1: Problem 65

What does a \([-20,2,1]\) by \([-4,5,0.5]\) viewing rectangle mean?

Short Answer

Expert verified
This viewing rectangle extends from -20 to 2 on the x-axis, with 1 as the interval. On the y-axis, it extends from -4 to 5, with 0.5 as the interval.

Step by step solution

01

Identify the x-axis limits

The x-axis limits of the viewing rectangle are given by the first two numbers in the array. In this case, the x-axis extends from -20 to 2.
02

Identify the y-axis limits

The y-axis limits of the viewing rectangle are denoted by the last two numbers in the array. In this case, the y-axis extends from -4 to 5.
03

Determine the intervals

The intervals of the x and y axes are given by the third number in each of its respective arrays. For the x-axis, the interval is 1. For the y-axis, the interval is 0.5.

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Most popular questions from this chapter

Solve absolute value inequality. \(\left|3-\frac{2}{3} x\right|>5\)

Solve compound inequality. \(3 \leq 4 x-3<19\)

Solve compound inequality. \(-3 \leq \frac{2}{3} x-5<-1\)

This will help you prepare for the material covered in the next section. Is \(-1\) a solution of \(3-2 x \leq 11 ?\)

Use the graph of \(y-|4-x|\) to solve each inequality. \(|4-x|<5\)
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