An improper integral is an integral where either the upper or lower limit of integration is infinite, or the integrand function is undefined or discontinuous at some point within the interval of integration.
To solve an improper integral, you need to break it into smaller integrals, evaluate each integral, and then take the limit as the boundaries of integration approach infinity or the point of discontinuity.
Calculators are not able to handle infinite limits and discontinuous functions, which are often present in improper integrals. Therefore, it is not possible to solve them using a calculator.
The general approach to solving improper integrals is to first identify the type of improper integral (type 1 or type 2), then rewrite it as a limit of a proper integral, evaluate the integral, and finally take the limit as the boundaries approach infinity or the point of discontinuity.
To solve this improper integral, you need to first factor out a v from the denominator to make it (v-1) and then use partial fractions to break the integral into two smaller integrals. Then, you can solve each integral separately and take the limit as v approaches infinity to get the final answer.