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標題:
數學高手請幫幫忙！
發問:
Given that g(x)=2x^49 +1 ,find the remainder when a) g(x) is divided by x+1 b) g(x+1) is divided by x+2 求步驟/.
最佳解答:
Given that g(x)=2x^49 +1 ,find the remainder when a) g(x) is divided by x+1 By remainder theorem, Remainder = g(-1) =2(-1)^49 + 1 = -2+1 = -1 b) g(x+1) is divided by x+2 By remainder theorem, Remainder = g(-2+1) = 2(-2+1)^49 + 1 = 2(-1)^49 + 1 = -1 (from (a))
數學高手請幫幫忙！
發問:
Given that g(x)=2x^49 +1 ,find the remainder when a) g(x) is divided by x+1 b) g(x+1) is divided by x+2 求步驟/.
最佳解答:
Given that g(x)=2x^49 +1 ,find the remainder when a) g(x) is divided by x+1 By remainder theorem, Remainder = g(-1) =2(-1)^49 + 1 = -2+1 = -1 b) g(x+1) is divided by x+2 By remainder theorem, Remainder = g(-2+1) = 2(-2+1)^49 + 1 = 2(-1)^49 + 1 = -1 (from (a))
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