Let `S` be the set of all triangles and `R^+` be the set of positive real numbers. Then the function `f: SrarrR^+,f(Delta)=a r e aof Delta ,w h e r e in S ,` is

R is the set of real number . Define the function f: R to R by f (x ) =x^2 + 3 Draw the graph of f(x)

Let R be the set of real numbers. Define the real function f: R to R by f(x)=x+10 and sketch the graph of this function.

R is the set of real number . Define the function f :R to R by f (x ) =x^2 + 3 find f(-1) and f(2)

Let U be the set of all triangles in a plane. If A is the set of all triangles with at least one angle different from 60°, what is A′?

If A is set of different triangles in the plane and B is set of all positive real numbers. A relation R is defined from set A to set B such that every element of set A is associated with some number in set B which is measure of area of triangle. Is this relation as function?

Let R be the set of reals . Define a function F : R to R by f (x) = 2x^2-1 draw the graph of f (x).

Let U be the set of all triangles in a plane. If A is the set of all triangles with atleast one angle different from 60^(@) , what is A'?

Let R be the set of reals . Define a function F : R to R by f (x) = 2x^2-1 find f(f(x))

Let P be the set of all triangles in a plane and R be the relation defined on P as a Rb if a is similar to b. Prove that R is an equivalence relation .

Let S set of all even number Z_(e) and be + , Verify the : Associative property