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Let f be continuous on [0, a] and differentiable on (0, a), Prove that if f(a)=0 then there is at least one value of x in (0, a), such that f(x)= -xf'(x).(5marks) (%4h) 4
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Let f be continuous on [0, a] and differentiable on (0, a), Prove that if f(a)=0 then there is at least one value of x in (0, a), such that f(x)= -xf'(x).(5marks) (%4h) 4

User Nice Ass
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Answer:

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Explanation:

Let f be continuous on [0, a] and differentiable on (0, a), Prove that if f(a)=0 then-example-1
User Ajax
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