find remainder when x³-2x²+x-2 is divided by x-2
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Polynomials
Find remainder when x³-2x³+x-2 is divided by (x-2)
Solution:-
Here, f(x)= x³-2x³+x-2 is divided by the linear polynomial (x-2)
At first we will find out the zero of the polynomial (x-2)
=> x - 2 = 0
=> x = 2
From the Remainder Theoreom, we know that when f(x)= x³-2x³+x-2 is divided by (x-2) gives the remainder f(2).
Therefore, The required remainder= f(2)
=> x³-2x³+x-2
=> 2³ - 2. (2)³ + 2 - 2
=> 8 - 2. 8 + 2 - 2
=> 8 - 16 + 2 - 2
=> -8
Hence, The remainder is -8
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find remainder when x³-2x²+x-2 is divided by x-2
ans: -8
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