SOLUTION: Please help! Let f(x) = - {{{ x^2 - 14x - 44 }}} The graph of f is a ____ The minimum value of the function f is f( ____ ) = ____ The maximum value of the func

Algebra ->  Functions -> SOLUTION: Please help! Let f(x) = - {{{ x^2 - 14x - 44 }}} The graph of f is a ____ The minimum value of the function f is f( ____ ) = ____ The maximum value of the func      Log On


   



Question 906508: Please help!
Let f(x) = - +++x%5E2+++-+++14x+++-+++44++
The graph of f is a ____
The minimum value of the function f is
f( ____ ) = ____
The maximum value of the function on the interval [-1 , 9 ] is
f( ____ ) = ____ .
* The graph of function g is created by
* stretching the graph of f vertically by a factor of 16,
* then shifting that graph up 27 units,
* and finally shifting the graph left 1 units.
Find the function g.
g(x)= ____

Answer by josgarithmetic(39620) About Me  (Show Source):
You can put this solution on YOUR website!
Most of what you need to know is in here:

http://www.algebra.com/my/Completing-the-Square-to-Solve-General-Quadratic-Equation.lesson?content_action=show_dev



Your function transformation will go this way:
g%28x%29=16%2Af%28x%2B1%29%2B27