The function is continuous at
If the function is continuous at x = 0 then a =
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is continuous at x = 0 then
The function is discontinuous at the points
The values of a and b if f is continuous at x = 0, where
is continuous at then k =
so that f(x) is continuous at then
where [.] denotes greatest integer function and the function is continuous then
is continuous everywhere. Then the equation whose roots are a and b is
where [x] is the greatest integer function. The function f (x) is
The function is continuous at exactly two points then the possible values of ' a ' are
If the function is continuous for every x ∈ R then
The function f (x) = cos^{1} (cos x) is
then which is correct
Let f (x) = x  1 + x + 1
The set of all points where the function is differentiable is
If then derivative of f(x) at x = 0 is
If f : R → R be a differentiable function, such that f (x + 2y) = f (x) + f (2y) + 4xy for all x, y ∈ R then
Let f be a differentiable function satisfying the condition for all
, then f ' (x) is equal to
The function is not differentiable at
then set of all points where f is differentiable is
Let h(x) = min {x, x^{2}} for Then which of the following is correct
If f (x + y) = 2f (x) f (y) for all x, y ∈ R where f ' (0) = 3 and f (4) = 2, then f ' (4) is equal to
If and f ' (0) = 1, f (0) = 1, then f (2) =
Let f (x) be differentiable function such that and y. If
Let f : R → R be a function defined by f (x) = min {x + 1, x + 1}, Then which of the following is true?
204 videos288 docs139 tests

204 videos288 docs139 tests
