If f(x) is a differentiable function and g(x)is a double differentiable function such that |f(x)|≤1|≤1 and f'(x)=g(x). If f2(0)+g2(0)=92(0)+2(0)=9. Prove that there exists some c∈(–3,3)∈(–3,3)such thatg(c).g''(c)<0.
atomic steppe
If f(x) is a differentiable function and g(x)is a double differentiable function such that |f(x)|≤1|≤1 and f'(x)=g(x). If f2(0)+g2(0)=92(0)+2(0)=9. Prove that there exists some c∈(–3,3)∈(–3,3)such thatg(c).g''(c)<0.
Anyonee😭
atomic steppe
primal summit
I hated everything about discreet maths last semester and the questions are unbelievably hard for no reason, but the question you sent is all over the internet if you check it out!
atomic steppe
Ohh I didn't search in internet 
primal summit
Hopefully you found it
marsh remnant
