Using Remainder Theorem, find the value of ‘m’ if mx³-2x²- 3 and
x³– mx²+ 5 leave the same remainder when divided by x – 2.
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Answer:
By reminder theorem x-2=0
x=2
let p(x)=mx^3-2x^2-3 q(x)=x^3-mx^2+5
=m(2)^3-2(2)^2-3 =(2)^3-m(2)^2+5
=8m-8-3 =8-4m+5
= 8m-11 -------> 1 =13-4m --------->2
Now by equating equation 1 and 2
8m-11=13-4m
8m+4m=13+11
12m= 24
m=24/12
m=2
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