[" If "f(x)" is continuous and differentiable over "[-2,5]" and "-4<=f'(x)<=3" for all "x" in "(-2,5)" then the greatest possible "],[" value of "f(5)-f(-2)" is "]

If f(x) is continuous and differentible over [-2, 5] and -4lef'(x)le3 for all x in (-2, 5) , then the greatest possible value of f(5)-f(-2) is

If f(x) is continuous and differentible over [-2, 5] and -4lef'(x)le3 for all x in (-2, 5) , then the greatest possible value of f(5)-f(-2) is

If f(x) is continuous and differentible over [-2, 5] and -4lef'(x)le3 for all x in (-2, 5) , then the greatest possible value of f(5)-f(-2) is

If f(x) is continuous and differentible over [-2, 5] and -4lef'(x)le3 for all x in (-2, 5) , then the greatest possible value of f(5)-f(-2) is

If f(x)=|ln|x|, then (a)f(x) is continuous and differentiable for all x in its domain (b) f(x) is continuous for all for all x in its domain but not differentiable at x=+-1 (c) f(x) is neither continuous nor differentiable at x=+-1 (d) none of these

If f(x)=|(log)_e|x|| , then (a) f(x) is continuous and differentiable for all x in its domain] (b) f(x) is continuous for all x in its domain but not differentiable at x=+-1 (c) f(x) is neither continuous nor differentiable at x=+-1 (d) none of these

If f(x)=|(log)_e|x| , then f(x) is continuous and differentiable for all x in its domain] (b) f(x) is continuous for all x in its domain but not differentiable at x=+-1 (c) f(x) is neither continuous nor differentiable at x=+-1 (d) none of these

Show that the function f(x) =x^2 is continuous and differentiable at x=2.

Show that the function f(x) =x^2 is continuous and differentiable at x=2.