The following curve represents a function `y=f(x)`. Find average value of `y` when `x` changes from `0` to `6`

The following curve represents rate of change of a variable y w.r.t. x. The change in the value of y when x changes from 0 to 11 is :

The following curve represent rate of change of a variable y w.r.t. x. The change in the value of y when x changes from 0 to 11 is:

The following curve represent rate of change of a variable y w.r.t. x. The charge in the value of y when x changes from 0 to 11 is :

The following curve represent rate of change of a variable y w.r.t. x. The charge in the value of y when x changes from 0 to 11 is :

Draw the graph of the function y= 3x and from the graph , find the value of y, when x = 5

Draw the graph of the function y= 3x and from the graph , find the value of y, when x=4

Find Delta y and dy for the following functions for the values of x and Delta x which are shown against each of the functions. y = f(x) = x^(2) + x, x = 1, Delta x = 0.1

If f(x) is an even function, then the curve y=f(x) is symmetric about

If f(x) is an even function, then the curve y=f(x) is symmetric about

Let f(x) = ([x]+1)/({x}+1) for f: [0, (5)/(2) ) to ((1)/(2) , 3] , where [*] represents the greatest integer function and {*} represents the fractional part of x. Draw the graph of y= f(x) . Prove that y=f(x) is bijective. Also find the range of the function.