if (ax^3+bx^2+x-6) has (x+2) as a factor and leaves remainder 4,when divided by (x-2), find the value of a and b
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Answered by
1
Answer:
a=0 and b = 2
Step-by-step explanation:
Given ,
p(x) =ax³+bx²+x-6
p(-2) = 0
p(2) = 4
Main solution :
p(-2)=0
-8a+4b-2-6=0
-8a+4b=8
2a-b = -2 ----------(i)
Now ,
p(2) = 4
8a+4b+2-6=4
8a+4b = 8
2a+b = 2-------------(ii)
(i) +(ii)
4a = -2+2
4a= 0
=>>>> a = 0
Putting this value of a in (i) , we get :
0-b=-2
-b=-2
=>>>>>>b=2
Answered by
1
answer is a is equal to 0 and b is equal to 2
Step-by-step explanation:
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