In polynomial p(x)=ax^2+bx+c, p(0)=12 , p(1)=6 , p(2)=2 . Find p(3) and p(4)
Answers
Answered by
0
Answer:
P(x) = ax^2 + bx + c. P(0)= a(0) + b(0) + c = 1. = > c=1. P(1) = a(1 *1) + b(1) + 1 = 6. => a+b=5 ——— A. P(-1)= a(-1 * -1) + b(-1) + 1 =2.
Answered by
0
Answer:
p(x)=ax
2
+bx+8
p(2)=6
4a+2b+8=6
4a+2b=−2
The minimum value of p(x) occurs when
x=
2a
−b
∴2=
2a
−b
4a+b=0
4a+2b=−2
(−) (−)
________________
−b=−2
b=2
4a+2=0
a=
4
−2
=
2
−1
a=
2
−1
b=2.
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