Problem 66
Question
What does a \([-20,2,1]\) by \([-4,5,0.5]\) viewing rectangle mean?
Step-by-Step Solution
Verified Answer
A \([-20,2,1]\) by \([-4,5,0.5]\) viewing rectangle means that the graph is being viewed within a window with x-values ranging from -20 to 2, scaled by 1 unit per mark, and y-values ranging from -4 to 5, scaled by 0.5 units per mark.
1Step 1: Interpret the x parameters
The parameters for the x-axis are given as \([-20,2,1]\). This means that the minimum x-value (the leftmost point on the x-axis) is -20, the maximum x-value (the rightmost point on the x-axis) is 2, and the units between each tick mark on the x-axis is 1.
2Step 2: Interpret the y parameters
The parameters for the y-axis are given as \([-4,5,0.5]\). This means that the minimum y-value (the bottommost point on the y-axis) is -4, the maximum y-value (the topmost point on the y-axis) is 5, and the units between each tick mark on the y-axis is 0.5.
3Step 3: Combine the interpretations
So the given viewing rectangle \([-20,2,1]\) by \([-4,5,0.5]\) indicates a viewing window for a graph where the x-values range from -20 to 2 with a scale of 1 unit per tick mark, and the y-values range from -4 to 5 with a scale of 0.5 units per tick mark. This defines the observable area for the plot of function.
Other exercises in this chapter
Problem 66
Solve each equation in Exercises \(65-74\) using the quadratic formula. $$x^{2}+8 x+12=0$$
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Explain the error. $$ (\sqrt{-9})^{2}-\sqrt{-9} \cdot \sqrt{-9}-\sqrt{81}-9 $$
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Solve absolute value inequality. \(\left|\frac{2 x+6}{3}\right|
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Solve each equation in Exercises \(65-74\) using the quadratic formula. $$x^{2}+5 x+3=0$$
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