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- •Exercises 40,43,46, 47 Page 659: Evaluate the definite integral. 95 40. xp In ex xp 3/2 46. dx + | F(x)dx, where f(x) = 2х, S 4x², if0 < x < } if 를arrow_forwardFind the Area below f(x) = -x² + 4x and above g(x) = x² – 6x + 5 over the interval 1 SIS4. 3arrow_forwardсп show that f(x=3x is integralble [0,4] using the definition.arrow_forwardf(x) = 2x + 8, [0, 2], 4 rectanglesarrow_forward(1,0) (1,0) 1= (x - y?) dx + 2xy dy + i - 2xy dx + (x- y) dy %3D (0,1) (0,1) Calculate the above integral along the given line and find the result where a, b, c, d are positive or negative integers. Write it in the spaces below. Ornek: Sonucu 2 bulduysanız a 2, b 1 olacaktır. Sonucu=-3 bulduysanız %3D a =-3, b=1 olacaktır. Sonucu 0 bulduysanız a = 0, b 1 olacaktır. Sonucu - bulduysanız a =-1, b 2 olacaktır. C= a =arrow_forwardFind the area under the graph of f(x) = x² + 10 between x = 0 and x = Area = = 6.arrow_forwardFind the area enclosed by the graphs of x = f(y) = y³ - 26y + 10 and x = g(y) = 40 - 6y² - y³. (a) Calculate the intersection points of the two graphs: Point 1: a = Point 2: x= Point 3: x= (b) Determine which functions are to the right and which are on the left on the following intervals: [-5, -1] (No answer given) and (No answer given) [-1,3] (No answer given) and (No answer given) (c) Set up Area is : Check and compute the integral.arrow_forwardgreen. A golfer makes a successful chip shot to the Suppose the path of the ball from the moment it is struck to the moment it hits the green is described by y = 13.51 x -0.62x² where * { [0,b]. where x is the horizontal distance (in yards) from the point where the ball was struck, and y is the vertical distance (in yards) above the fairway. a.) set up the integral (to just before integrating) to find the distance the ball travels (the arc length) from the moment it is Struck to the moment it hits the green. b.) If the ball travels 42 yards Chorizontally) down the fairway, find the arc length the ball travels. Round the nearest hundred.arrow_forwardarrow_back_iosarrow_forward_ios
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