If , where a >1 and [.] denotes the greatest integer function, then the value of a2 is
Number of positive continuous functions f (x ) defined in [0,1] for which
is
Multiplying these integrals by 4, -4,1 and adding we get
Hence, there does not exist any function satisfying these conditions.
For and
has the value equal to
If and
where [.] denotes the greatest integer function, then the value of
equals to
is equal to
If f is continuous function and then the value of
is
Let a >0 and f (x ) is monotonic increasing such that f ( 0) = 0 and f ( a ) = b, then is equal to
If f ( x ) = x+ sin x, then the value of
is equal to
If f ( x ) = sin x+ cos x and , then the value of
is equal to
Let and g ( x ) = f ( x - 1) + f ( x + 1) for all x ÎR , then the of value
is
Let and
then f ( 4 ) equals
If the value of then the value of k is
if then
If and
then
where [.] denote greatest integer function, is equal to
,where denotes greatest integer function is given by
Let then
If [.] denotes G.I.F,
The value of constant a >0 such that where
denotes G.I.F is ___
A function f is defined by
If Then in the interval (0,4); f(x)=0 has
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