1 Is divisible Implement the given IsDivisible() function as follows a Return 0 if the parameter a is not divisible by the parameter b, and b Return 1 if a is divisible by b You can assume both parameters a and b are always positive integers 2 ( Summation Implement the FormulaSum() function that returns the following formula for a given array of values, where xi is each value in the array and N is the count of values 3 Newtons method for approximating the root of a polynomial Implement the FifthRoot() function using the following algorithm for Newtons method to find the fifth root 5 of a number You can use the pow(x, y) function from the math library to raise x to y power, or just multiply a number by itself the appropriate number of times Use the math library function fabs() for absolute value and use 1e 8 (0 00000001) for epsilon () IS PART TO THE QUESTION I ASKED BEFORE

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Question: 1. Is divisible. Implement the given IsDivisible() function as follows: a. Return 0 if the parameter a is not divisible by the parameter b, and

1. Is divisible. Implement the given IsDivisible() function as follows: a. Return 0 if the parameter a is not divisible by the parameter b, and b. Return 1 if a is divisible by b. You can assume both parameters a and b are always positive integers

2. ( Summation. Implement the FormulaSum() function that returns the following formula for a given array of values, where xi is each value in the array and N is the count of values.

1. Is divisible. Implement the given IsDivisible() function as follows: a. Return

3. Newtons method for approximating the root of a polynomial. Implement the FifthRoot() function using the following algorithm for Newtons method to find the fifth root 5 of a number. You can use the pow(x, y) function from the math library to raise x to y power, or just multiply a number by itself the appropriate number of times. Use the math library function fabs() for absolute value and use 1e-8 (0.00000001) for epsilon ().

IS PART TO THE QUESTION I ASKED BEFORE

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