the curve y=f(x) which satisfies the condition f'(x)>o and f"(x)<0 for all real x is
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Answer:
If f
′
(x)=x+c⇒f
′
(x)=ke
x
⇒f
′
(x)=e
x
{f
′
(0)=1⇒k=1}
⇒f(x)=e
x
+λ
⇒f(x)=e
x
−1 {f(0)=0⇒λ=−1}
A=∫
0
1
(e
x
−1+1)dx=e−1
Step-by-step explanation:
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