I found the intersections which are -1, 0 and 1. There is also an obvious symmetry in the graph. How do I find the area enclosed tho? Is it one of the Type I / Type II Regions? 3. [Straifgtforward]Find the area enclosed by the two curves:y = sin(x/2);Hint: Where do these two curves intersect?(Somewhat tricky; make sure to find all three intersections.)Hint: Sketch the region of interest...Hint: Is there an obvious symmetry? Simplify the region of integration.X = sin(Ty/2).

Noted that here both are sine curve one along x axis and other along y axis.here two loop 1st and…

3. [Straifgtforward] Find the area enclosed by the two curves: y = sin(Tx/2); Hint: Where do these two curves intersect? (Somewhat tricky; make sure to find all three intersections.) Hint: Sketch the region of interest... Hint: Is there an obvious symmetry? Simplify the region of integration. x = sin(7y/2).

3. [Straifgtforward] Find the area enclosed by the two curves: y = sin(Tx/2); Hint: Where do these two curves intersect? (Somewhat tricky; make sure to find all three intersections.) Hint: Sketch the region of interest... Hint: Is there an obvious symmetry? Simplify the region of integration. x = sin(7y/2).

Calculus For The Life Sciences

2nd Edition

ISBN:9780321964038

Author:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.

Publisher:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.

Chapter7: Integration

Section7.5: The Area Between Two Curves

Problem 25E: Find the area between the curves in Exercises 1-28. x=0, x=4, y=cosx, y=sinx

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