Explanation Given information: The two curves are y = 1 x and y = 3 − x . Explanation: To find the intersection point using Ti-84 calculator, use the following steps: It is necessary to list the lower function first and upper function second. Step 1: In plot Y 1 , enter the function y = 1 x . Step 2: In plot Y 2 enter the function y = 3 − x . Step 3: Set the window such that graph is visible. Step 4: Then, hit the [Graph] key to view the graph. Step 5: Press [2nd] [TRACE] to access the Calculate menu. Step 6: Press [5] to select the intersect option. Step 7: Select the first function by moving cursor on first function and then select [ENTER]. Step 8: Select the second function by moving cursor on second function and then select [ENTER]. Step 9: Use the right and left arrow keys to move the cursor as close to the point of intersection as possible. Step 10: Press [ENTER] to display the coordinates of the point of intersection. Step 11: Repeat steps 5 to 10 times to find second intersection point. The point of intersection on the graph looks as follows: Therefore, the points of intersection are ( 0.382 , 2

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Chapter 6.4, Problem 50E

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The intersection point and the area of the region bounded by these curves $y = 1x$ and $y = 3 − x$ .

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Chapter 6.4, Problem 49E

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The intersection point and the area of the region bounded by these curves y = 1 x and y = 3 − x .

Solution Summary: The author explains how to find the intersection point using Ti-84 calculator by listing the lower function first and upper function second.

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The intersection point and the area of the region bounded by these curves $y = 1x$ and $y = 3 − x$ .

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