Consider the function y = | x | in the interval [-1, 1], In this interval, the function is
The function y = | x | in the interval [-1, 1 ] is
| x | is continuous and differentiable every where except at x = 0, where it is continuous but not differentiable.
Since [-1, 1] contains 0, in this interval it is continuous but not differentiable.
What is the value of
Which one of the following functions is continuous at x = 3?
Evaluate the limit
The maximum value of
to find the maximum it is enough to consider for [ ]
A polynomial p(x) is such that p(0) = 5, p(1) = 4, p(2) = 9 and p(3) = 20. The minimum degree it can have is
Let, P(x) is of degree 1
This is Gauss-Chebyshev formula.
Which of the methods is used for finding solutions of differential equations?
Euler method is used for solution of differential equation.