A polynomial function is everyehere continuous.

Show that every polynomial function is continuous.

A modulus function is everywhere continuous.

Which of the following is not true? (A) A polynomial function is always continuous (B) A continuous function is always differentiable (C) A differentiable function is always continuous (D) None of these

A constant and identity function is everywhere continuous.

The graph of a polynomial function is a smooth continuous curve. By looking at graph, we can find the number of zeros of the polynomial. Graphs are the geometrical meaning of the polynomials. They help us to understand their type, nature of its zeroes and coefficients of its various terms. Which of the above graph represents quadratic polynomials?

The exponential function a^(x);a>0 is everywhere continuous.

Prove that every rational function is continuous.

Assertion (A) : A continuous function is always differentiable. Reason (R ) : A differentiable function is always continuous.

Differentiation OF polynomial function and Inverse function , Illustration

The composition of two continuous functions is a continuous function.