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6.3.1 Question Help Complete parts a and b. (a) Compute the area of the shaded region using simple geometric formulas. (b) Compute the area of the shaded region by applying the theorem for the area under a graph. X (a) Let b be the base(s) and let h be the height. What is a formula to find the area of the shaded region? O A. A = = (by + b2) " h OB. A= - . b .h O C. A=b . h6.3.7 Question Help Set up the definite integral that gives the area of the shaded region of the graph on the right. V= . x - Choose the correct integral below. 10 73 O A. -9 9 1/9 OB. 1/9 1 6- dx 9 X 4- O C. 1/9 9 d 1 x 2-1 9. O D. 9 1 dx 1/9 X N- 106.3.14 Question Help Compute the area of the shaded region that is shown in the graph below. The area of the shaded region is (Simplify your answer.) y = -2(x - 1)(x -4)6.3.5 Question Help Complete parts a and b. (a) Compute the area of the shaded region using simple geometric formulas. (b) Compute the area of the shaded region by applying the theorem for the area under a graph. y = 4 - 2x for 0 Sx$2 y = 2x - 4 for 2 Sx$4 X (a) Let b be the base(s) and let h be the height. What is a formula to find the area of the shaded region? O A. A= 2 2. bon OB. A=2 . b . h O C. A = 2 ( b , + b2 ) " h6.3.11 Question Help Set up the definite integral that gives the area of the shaded region of the graph Fill in both of the answer boxes to complete the integral. below. Do not evaluate the integral. Ay 16- (dx y = 3x + 2