If �(�) is a linear function, �(-2)=-2, and �(2)=5, find an equation for �(�).�(�) =

Consider the function h as defined. Find functions f and g so that (fo g) (x)=h(x). 14 h(x)=(-6x +9)² A) f(x)= (-6x)2, g(x)=9 C) f(x)=-6x+9, g(x)=x² B) f(x)=x2, g(x)=-6x+9 D) f(x)=-6x², g(x)=x+9

Given the following functions, evaluate each of the following: ƒ(x) = x² − 13x + 42 g(x) = x - 7 (ƒ + g)(2) = (f — g)(2) = - (ƒ· g)(2) = (-/-) (2² (2) =

Consider the function f(x) = x². Find all lines tangent to the graph of f which pass through the point (1, -3). Each line should be written in slope-intercept form.

Given the following table, find each value. xf(x) -6-10 10 5 -2 8 -9 7 8 10 -6 (a) f (7) = (b) ƒ(10) = (c) f( – 6) = (d) ƒ -'(8) : 7.