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Derive an expression using the given data.
The integration - by- parts formula
Is known to be valid for functions u(x) and v(x), which are continuous and have continuous first derivatives. However, we will assume that u, v, du/dx, and dv/dx are continuous only for a ≤ x ≤ c and c≤ x ≤ b; we assume that all quantities may have a jump discontinuity at x = c.
Show that this reduces to the integration-by-parts formula if u and v are continuous across x = c. It is not necessary for du/dx and dv/dx to be continuous at x = c.
A hollow cone is cut by a plane parallel to the base and the upper portion is removed. if the volume of the frustum obtained is 26/27 of volume of the cone. find at what height above the base the section is made, if height of the cone is 30cm
Evaluate the maximum revenue using cost and revenue function.
Linear programming problem consisting of only two constraints with one objective function.
Find number of ways using permutation
Calculate the exact values.
Sketch the Fourier series of f(x) on the given interval - Sketch the Fourier series
Complex problems
Calculation of a Laplace Transform from first principles
Find the rate of change.
Use the root test to show that a geometric series converges only if its ration has absolute value less than 1, or its initial term is 0
Permutation and combination
Evaluate the constant of variation and write an equation of direct variation
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