A scalar valued function is defined as $$f\left( x \right){x^T}Ax + {b^T}x + c,$$ where $$A$$ is a symmetric positive de

For the matrix $$A$$ satisfying the equation given below, the eigen values are $$$\left[ A \right]\left[ {\matrix{

Given $$x\left( t \right) = 3\,\sin \,\left( {1000\pi t} \right)\,\,$$ and $$\,\,y\left( t \right) = 5\cos \,\left( {100

$$A$$ vector is defined as $$f = y\widehat i + x\widehat j + z\widehat k\,\,$$. Where $$\widehat i,\widehat j,$$ and $$

Given that $$x$$ is a random variable in the range $$\left[ {0,\infty } \right]$$ with a probability density function $$

The figure shown the schematic of a production process with machines $$A, B$$ and $$C.$$ An input job needs to be pre-pr

The figure shows the plot of $$y$$ as a function of $$x$$ The function shown in the solution of the differential equa

The iteration step in order to solve for the cube roots of a given number $$'N'$$ using the Newton-Raphson's method is