A function f such that it is both even and odd. How do you prove the function is correct?
The slope of OM if M is midpoint of XY with point O(0,0), X(2,0), and Y(0,5)
if f(x) = ax-b and g(x) = cx-d, when is (f o g)(x) = (g o f)(x)?
A function f such that it is both even and odd. How do you prove the function is correct?
The slope of OM if M is midpoint of XY with point O(0,0), X(2,0), and Y(0,5)
if f(x) = ax-b and g(x) = cx-d, when is (f o g)(x) = (g o f)(x)?
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