Can (x2 - 1) be a remainder while dividing x4 – 3x² + 5x – 9 by (x² + 3)? Justify
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Given : x⁴-3x²-5x-9 divided by x²+3
To Find : can x²-1 be remainder
Solution:
Degree of remainder is always less than the degree of divisor
Hence x²-1 can not be remainder if divisor is x²+3
as x² - 1 = 1* ( x² + 3) - 4
Hence remainder will be = - 4
x²-6
x²+3 _| x⁴-3x²-5x-9 |_
x⁴ +3x²
________
-6x² - 5x - 9
-6x² -18
_________
-5x + 9
Remainder is -5x + 9
x²-1 can not be remainder if divisor is x²+3
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