SOLUTION: Exploit the following pair of functions h and k to find (h/k) (x) if it exists. {{{ h(x)=x^2 - x}}},{{{k(x) =12-x^2 }}}

Algebra ->  College  -> Linear Algebra -> SOLUTION: Exploit the following pair of functions h and k to find (h/k) (x) if it exists. {{{ h(x)=x^2 - x}}},{{{k(x) =12-x^2 }}}      Log On


   

Question 1128465: Exploit the following pair of functions h and k to find (h/k) (x) if it exists.
+h%28x%29=x%5E2+-+x,k%28x%29+=12-x%5E2+
Answer by greenestamps(13198) About Me  (Show Source):
You can put this solution on YOUR website!


"exploit"....???

(h/k)(x) is simply h(x)/k(x):

%28x%5E2-x%29%2F%2812-x%5E2%29

There is no reason that would not be a function; any value of x for which the expression can be evaluated will produce only one y value.