if a > 0 then the minimum value of ax^2+bx+c at x= -b/2a is
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Answered by
2
Answer:
◦•●◉✿Let f(x)=ax
2
+bx+4
On differentiating w.r.t. x, we get
f
′
(x)=2ax+b
For minimum, put f
′
(x)=0
⇒x=−
2a
b
Since, it is given that at x=1, minimum value is −1
∴1=−
2a
b
⇒2a+b=0 ...(i)
and f(1)=a+b+4=−1
⇒a+b+5=0 ...(ii)
On solving Eq. (i) and (ii) we get a=5,b=−10✿◉●•◦
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1
Answer:
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