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For Problem 1-8, determine whether the given function is homogeneous of degree zero. Rewrite those that are as functions of the single variable
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EBK DIFFERENTIAL EQUATIONS AND LINEAR A
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- Consider the function y = f(x) = 3x2 - 4x - 1 and the image attached of that function. You can see that this function does not have an inverse because it is not one to one. The coordinates of the function's vertex P = (a, b) are (2/3, -7/3), where a = 2/3, the x-coordinate of the vertex while b = -7/3, the y-coordinate of the vertex. Restrict y = f(x) to the domains {a ≤ x} and {x ≤ a} and find the formulas for the inverse functions f −1(y).arrow_forwardSolve for f(x)=3 (have your answer as a comma-separated list)arrow_forwardH(1,2) H m (1,2) H w (1,2) H mw (1,2)arrow_forward
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