the polynomial f(x)=x4-2x3+3x2-ax+b when divided by (x-1) and (x+1) leaves the remainders 5 and 19 respectively.find the values of a and b.hence,find the remainder when f(x) is divided by (x-2).
find the values of a and b so that the polynomial (9x3-10x2+ax+b) is exactly divisible by (x-1) as well as (x-2).
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Heya !!!!
f(x) = x4 - 2x3 + 3x2 - ax + b
f(1)=5 and f(-1)=19 ( from given question )
14 - 2.13 + 3.12 - a.1 + b =5 and (-1)4 - 2(-1)3 + 3(-1)2 - a(-1) + b=19
=> 1-2+3-a+b=5 and 1+2+3+a+b=19
=>2-a+b=5 and 6+a+b=19
=>-a+b=5-2 and a+b=19-6
=>-a+b=3.....(1) and a+b=13....(2)
on subtracting (1) from (2), we get:
a+b-(-a+b)=13-3
a+b+a-b=10
2a=10
a=5
placing a=5 in equation 1, we get,
-5+b=3 , b=8
a=5, b=8
hope this helps u
#Be Brainly✌️
f(x) = x4 - 2x3 + 3x2 - ax + b
f(1)=5 and f(-1)=19 ( from given question )
14 - 2.13 + 3.12 - a.1 + b =5 and (-1)4 - 2(-1)3 + 3(-1)2 - a(-1) + b=19
=> 1-2+3-a+b=5 and 1+2+3+a+b=19
=>2-a+b=5 and 6+a+b=19
=>-a+b=5-2 and a+b=19-6
=>-a+b=3.....(1) and a+b=13....(2)
on subtracting (1) from (2), we get:
a+b-(-a+b)=13-3
a+b+a-b=10
2a=10
a=5
placing a=5 in equation 1, we get,
-5+b=3 , b=8
a=5, b=8
hope this helps u
#Be Brainly✌️
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