[" tunction "f(x)" has a relative minimum at "x=0" then the funce "],[" b has a relative minimum at "x=0" for "],[[" (B) all b if "a=0],[" (D) all "a>=0]]

A differentiable function f(x) has a relative minimum at x=0. Then the function f=f(x)+a x+b has a relative minimum at x=0 for all a and all b (b) all b if a=0 all b >0 (d) all a >0

A differentiable function f(x) has a relative minimum at x=0. Then the function f=f(x)+a x+b has a relative minimum at x=0 for (a)all a and all b (b) all b if a=0 (c)all b >0 (d) all a >0

A differentiable function f(x) has a relative minimum at x=0. Then the function f=f(x)+a x+b has a relative minimum at x=0 for (a)all a and all b (b) all b if a=0 (c)all b >0 (d) all a >0

A differentiable function f(x) has a relative minimum at x=0. Then the function f=f(x)+ax+b has a relative minimum at x=0 for all a and all b(b) all b if a=0 all b>0(d) all a>0

A differentiable function f(x) has a relative minimum at x=0 Then the funiction y=f(x)+ax+b has a relative minimum at x=0 for

If a differentiable function f(x) has a relative minimum at x = 0, then the function y=f(x) +ax+b has a relative minimum at x = 0 for :

If a differentiable function f(x) has a relative minimum at x=0, then the function g = f(x) + ax + b has a relative minimum at x =0 for

The function f(x)=x+(36)/(x),(x>0) has a minimum at

The function f(x)=x/2+2/x has a local minimum at x=2 (b) x=-2 x=0 (d) x=1