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Question: 2 in expanding a binomial to an integer power the...

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2. In expanding a binomial to an integer power, the following expression is developed: n n(n - 1) 2! n! In actuality this series is valid regardless of the value of n (need not be a positive integer). If n is equal to 1/2, the series is infinite and would determine the square root of the quantity in the parentheses on the left-hand side of the equation. Construct a flowchart and write pseudocode that will take as input the value for which the square root is desired and the number of terms to be evaluated. The value of each term is to be displayed. After the appropriate number of terms has been displayed, the program is to display the sum of the terms as the approximation to the square root.

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