If the polynomial x^4 + 2^3 + 8^2 + 12x + 18 is divided by another polynomial , x^2+5 the remainder comes out to be px+q then the value of p and q are: *
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p=2 ans q=115
Step-by-step explanation:
P(x) +=x^4 + 2^3 +8^2 +12x + 18 and g(x)=x^2 + 5
Given: P(x)/g(x)= px+q
x^2+5 ) x^4+0x^3+0x^2+12x+90(x^2-5
(-) x^4 (-)5x^2
_____________________
-5x^2+12x+90
(+)-5x^2 (+) -25
______________________
2x +115
______________
therefore the remainder=2x+115
2x+115=px+q
2x=px and q=115 and p=2, q=115
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