following questions. (Let each square along the horizontal axis represent 90°. Let each square 2. Graph y= cosx for the domain {x|0°< xs720°,x e R} using the grid below and apeu Mar along the vertical axis represent 0.5, making 2 squares represent 1 unit.) a. What is the maximum value of the graph? b. What is the minimum value of the graph? c. What is the amplitude of the graph? d. What is the equation of the midline of the graph? e. What is the period of the graph? What is the y-intercept of the graph? What is the range of the graph? f. g.

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Q: 10. tan'x sec x dx

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Q: 375 + 210 Now consider the geometric series 3n" + .... Find a and r for this geometric series. 22n 2...

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Q: Try to observe the graphs below : y f(x): y= f(x) y3f(x) y = f(x) (a) (b) (c) (d)

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Q: (a) Test the convergence or divergencc for the sequence {sinh(ln n)} and find lim sinh(ln n). n++00

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Q: -10: Simplify. 9. (1– cosx)(cscx + cotx)

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Q: et ● t'(x) = 805x4 (x),1 O %3D O t'(x) = 80(e)-(e*)(5x4) (x),1 e2r e2x ((*(-(,r5)(,2) 08 = (x),1 C %...

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Q: 6. E yn x" n=1 8.5: 6 Find the radius of convergence and interval of convergence of the series.

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