3. Let a e Z, b E Z. Find f(3,9), ƒ (17, 2), ƒ(6, 4), where f(a, b) is defined by: if a < b f(a, b) = 7 f (а — b,b+ 3) + 4 if a > b.

1.     Let g(a,b,c)=4a+7b−6c. What is g(2,−1,−2)? 2.    If h(2,b,−5)=4, what is b when h(a,b,c)=a2+b/2+c 3.  Consider f(x)=2x−6 and g(x)=2x2. What is f(2) and g(−3)? 4.  Consider f(x)=2x−−√ and g(x)=x2−7. What is f(g(4))? 5.  If f(x)=1−2x. What is f(f(f(−2)))? 6.  If f(x)=12x−1 then f−1(−1) is

Suppose (x)= -4x. Determine and graph four distinct antiderivatives of f. Refer to image below of graph

Evaluate the function. x - 6y 1) Find g(3, 4) when g(x, y) x2 + y2 25 A) - 21 B) - 21 21 c) 21 D) 25