Consider the region in the plane bounded by the curves y = x2 - 1, y = x + 1, and y = -x + 2 that contains the origin. 1.5 X 0.5 -1!5 -0!5 0 0!5 1.5 0.5 We are trying to find the area of this region. If we integrate with respect to x, what is the minimum number of integrals we must use? If we integrate with respect to y, what is the minimum number of integrals we must use?Let A1, A2, Ag represent the shaded areas seen below. y = g(x) fy = f(x) X1 Xz X3 X4 A1 Az A3 Which of the following represents the value of " (f(z) - 9(z))d2 Al + A2 + As O Al - A2 + A3 O'-Al + A2 - As O-A1 -A2 - As Alt A2 - A3The function y = f(x) satisfies f(-x) = -f(x) and A1, A2 represent the shaded areas seen below. y = f(x) A2 -a a A1 Which of the following represents the value of Al + A2? (Select all that apply) 2 / f ( x ) da 2 f(x) daThe graph of y = f(x) is below. IN WACO -6 -5 -4 -3 -2 -1 2 B 4 5 6 N Consider f(z) dax . Which of the following is true? Not enough information to answer Consider / f(x)dx . Which of the following is true? Not enough information to answer of(z)de = 0Let A1, A2 represent the shaded areas seen below. y = f(x) A2 y = g(x) - -- -- C-- - -- - - X1 X2 A1 Which of the following represents the value of A2 - Al Al - A2 Al + A2 O-Al - A2 None