Define remainder theoram
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According to Remainder theorm if a polynomial P(x) of degree greater than or equal to 1 is divided by a linear polynomial (xa) then the remainder will be P(a) e.g P(x) = x + 3x +3x +1 when divided by (x+1) then as per remainder theorm the remainder is given by
P=(-1) Remainder = P(1) = 1 + 3 3 +1 = 0
P=(-1) Remainder = P(1) = 1 + 3 3 +1 = 0
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let f(x) be any polynomial of degree greater than or equal to one and 'alpha' be any real number.If the polynomial f(x) is divided by the linear polynomial
(x - alpha), then the remainder is f(x).
AND this is the statement of remainder theorem.
(x - alpha), then the remainder is f(x).
AND this is the statement of remainder theorem.
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