What is the remainder when (x4 + 36) is divided by (x2 - 8)?
36, 64, 100, 117
Solution:
Given polynomial (x4 + 36)
We need to use long division method for dividing the polynomials.
A long division polynomial is an algorithm for dividing polynomial by another polynomial of the same or a lower degree.
The long division of polynomials also consists of the divisor, quotient, dividend, and the remainder as in the long division method of numbers.
Here, the coefficient of x3, x2 and x are zero,
The remainder is 100.
What is the remainder when (x4 + 36) is divided by (x2 - 8)?
Summary:
The remainder when (x4 + 36) is divided by (x2 - 8) is 100.
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