g, G এবং R এর পরিপ্রেক্ষিতে পৃথিবীর গড় ঘনত্ব গণনা করুন।

If R is a set of real numbers and f : R to R is given by the relation f (x) = sin x, x in R and mapping g: R to R by the relation g(x)= x^2 , X in R , then prove that f o g ne g o f.

Suppose f,g, R to R . If g(x) defined by g(x) = x^(2) + x-2 and (g.f)(x) =4x^(2) - 10 x + 4 , then f(x) may be given by

If f: R to R, g , R to R be two funcitons, and h(x) = 2 "min" {f(x) - g(x),0} then h(x)=

Let f:R to R be any function. Defining g: R to R by g(x)=|f(x)|" for "x to R . Then g, is

What will be the formula of the mass in terms of g,R and G ? (R = radius of the earth)

If z_1, z_2, z_3 are three complex, numbers and A=[[a r g z_1,a r g z_3,a r g z_3],[a r g z_2,a r g z_2,a r g z_1],[a r g z_3,a r g z_1,a r g z_2]] Then A divisible by a r g(z_1+z_2+z_3) b. a r g(z_1, z_2, z_3) c. all numbers d. cannot say

Let f: R to R be any function. Define g : R to R by g(x) = | f(x), AA x . Then, g is

Let g: R to R be given by g(x)=3 +4x If g^(n) (x)=gogo ....og (x)" then "g^(-n)=("where "g^(-n) (x))" denotes inverse of "g^(n) (x))