If `f:F->R` is defind by `f(x)=7+cos(5x+3),AAx in R` then period of `f` is (A) `2pi` (B) `pi` (C) `pi/5` (D) `2pi/5`

If f: R to R is defined by f(x)=7+ cos(5x+3) " for " x in R , then the period of f is

If f : R to is definedby f(x ) =7 + cos (5x+3) for x E R then the period of f is

The period of cos5 theta is (a) pi^(2) (b) 2 pi (c) 2 pi/5 (d) pi/3

If f(x) satisfies the relation f((5x-3y)/2)=(5f(x)-3f(y))/2AAx ,y in R , and f(0)=3a n df^(prime)(0)=2, then the period of "sin"(f(x)) is (a) 2pi (b) pi (c) 3pi (d) 4pi

If f(x) satisfies the relation f((5x-3y)/2)=(5f(x)-3f(y))/2AAx ,y in R , and f(0)=3a n df^(prime)(0)=2, then the period of "sin"(f(x)) is (a) 2pi (b) pi (c) 3pi (d) 4pi

If f(x) satisfies the relation f((5x-3y)/2)=(5f(x)-3f(y))/2AAx ,y in R , and f(0)=3a n df^(prime)(0)=2, then the period of "sin"(f(x)) is (a) 2pi (b) pi (c) 3pi (d) 4pi

If f(x) satisfies the relation f((5x-3y)/2)=(5f(x)-3f(y))/2AAx ,y in R , and f(0)=3a n df^(prime)(0)=2, then the period of "sin"(f(x)) is (a)2pi (b) pi (c) 3pi (d) 4pi

The period of the function f(x) = tan (4x - 1) is a) pi b) (pi)/(2) c) 2pi d) (pi)/(4)

The period of the function f(x) = |sin 2x| + |cos 8x| is a) 2pi b) pi c) (2pi)/(3) d) (pi)/(2)