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✥Applied mathematics one

Derivatives part Question

Let F(x)=f(2(g(x)) f(x)=x^4+x^3+1;0<=x<=3
find F'(3)=?

Hint:
g(x)=inverse of f(x)


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✥Applied

Derivative of inverse csc functions .


Y=csc⁻^1(secx) find dy/dx?

Hint:

csc⁻^1 means inverse of csc




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FRESHMAN TIPS
✥Applied mathematics one Derivatives part Question Let F(x)=f(2(g(x)) f(x)=x^4+x^3+1;0<=x<=3 find F'(3)=? Hint: g(x)=inverse of f(x) .
Explanation👨🏽‍💼

Hint:

(f⁻)(x)=g(x)

f(a)=c ,(f⁻)'(c)=1/f'(a)

So, c=3 a=?
f(a)=a^4+a^3+1=3
a^4+a^3-2=0
a=1

f(1)=3


g(3)=(f⁻)(3)=1
g'(3)=(f⁻)'(3)=1/f'(1)=1/7

then,
F'(3)=2f'(2g(3))*(g'(3))
=2f'(2)*(1/7)
=88*1/7
=88/7


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FRESHMAN TIPS
✥Applied Derivative of inverse csc functions . Y=csc⁻^1(secx) find dy/dx? Hint: csc⁻^1 means inverse of csc .
Explanation

Hint:(csc⁻^1)'=
-f'(x) / f(x)sqrt((f(x)^2+1))

=-(secx)'/secx sqrt((secx)^2+1))
=-(-tanx secx) / secx sqrt(sec^2+1)
=tanx secx / secx tanx
=1
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"state is collection of institutions which are established and funded by public"is the view of......
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