Consider line L_1, tangent to f(x) = x^2 at x = 2, and line L_2, tangent to f(x)

Question

Consider line L_1, tangent to f(x) = x^2 at x = 2, and line L_2, tangent to f(x) = x^2 at x = -3. Where in the xy-plane do L_1 and L_2 intersect? (-5, -6) (-1.5, -10) (.5, -6) (-5, -16) (-1, -8) Refer to Table A. If h(x) = f(x)/g(2x), find the value of h'(1). Refer to Table A. If J(x) = f(g(x)), find the value of (3). Refer to Table A If k(x) = (f(x))^3, find the value of k'(3). Select the function that has the greatest first derivative at x = 0 f(x) = 2' f(x) = tan x f(x) =x^2 f(x) = sin x/2 f(x) = 1/x + 2. The first derivative of f(x) = a^x + b, a > 0, is: Always positive Always negative Can be positive, negative or zero Consider the function f(x) = x^3 - x. Over which interval is f''(x)

Explanation / Answer

Consider line L_1, tangent to f(x) = x^2 at x = 2, and line L_2, tangent to f(x)

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