2. Find the remainder when p(x) = 4x³ +8x²-17x+10 is divided by (2x-1). 11x 50 find the value of a.
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Answered by
1
Answer:
P(1/2) = 4
Step-by-step explanation:
P(1/2) = 4(1/2)³+8(1/2)²-17(1/2)+10
= 4×1/8+8×1/4-17/2+10
= 1/2+2-17/2+10
= -16/2+12
= -8+12
P(1/2) =4
Answered by
12
Find the remainder when p(x) = 4x³+8x²-17x+10 is divided by (2x-1).
- p(x) = 4x³+8x²-17x+10
- g(x) = (2x-1)
- The remainder obtained on dividing p(x) by g(x).
Remainder Theorem: If p(x) is any polynomial of degree greater than or equal to 1 and p(x) is divided by the linear polynomial (x-a), then the remainder is p(a).
Now,substitute the value of x in the p(x).
- Therefore,the remainder obtained on dividing p(x) by g(x) is 4.
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