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Using remainder theorem, find the remainder when y3 + 3y2 + 3y +1 is divided by y+pi
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Given : y3 + 3y2 + 3y +1 is divided by y+pi
To Find : remainder Using remainder theorem,
Solution:
f(x) divides by (x - a)
Then remainder is f(a)
y³ + 3y² + 3y +1 is divided by y+π
y+π = y - (-π)
Hence
Remainder = (-π)³ + 3 (-π)² + 3 (-π) +1
= π²(-π + 3) - 3π + 1
= π² ( 3 - π) + 1 - 3π
remainder = π² ( 3 - π) + 1 - 3π
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