The point (-9,-2446) is on the transformed function f(x)=7[1/2(x-5)]^3-45 use the transformation formula (x,y = x/k+d, ay+c) to find the original point of the parent function.

Albebraically y2.3 (X+4)+7 in standard formm y= auth t bxtC. determine the egyution of the Function 3

The number of videos sold per month can be modeled by f(x) = 0.02x³ + 0.6x² + 0.2x + 125, where x represents the number of months since July. Let g(x) = f(x) – 15. Find the rule for g and explain the meaning of the transformation in terms of monthly video sales.

Us the Basic/parent graph of f(x)= square root of x and relocate the point (4,2) according to the transformation to G(x)= 2sqaure root of x-1 and just -2

Determine the value of discriminant in the equation: x + 1 1x - 8 = 0 State the equation of the asymptote for y =2* – 6 (3) Rewrite with positive exponents

Given k (x) = 3 (x+3) - 2, perform the following. Part: 0 /3 Part 1 of 3 (a) Identify the power function of the form y =x that is the parent function to the given graph. The parent function for * (x) = 3(x+3) -2 is the power function y = 2]. Part: 1 /3 Part 2 of 3 (b) Outline the transformations that would be required on the graph of y =x to make the graph of k (x) = 3 (x+3) - 2. Check all that apply. O Shift to the right 3 units O Shift to the left 3 units O Horizontally shrink by a factor of 3 O Horizontally stretch by a factor of 3 O Vertically shrink by a factor of 3 O Vertically stretch by a factor of 3 O Reflect across the X-axis O Reflect across the y-axis O Shift upward 2 units O Shift downward 2 units

Compute the line integral

Find Ao, 41, and 4, in rewriting the function of f(x)- r20 in terms of Lagure polynomial, /(*) = 4L(+).

Use transformations of f(x)=x^2 to graph the following function. g(x)= -3(x-5)^2+2