What is the d/(df)((s)((4d)/(s^3)-(9x)/(s^5))) ?

The d/(df)((s)((4d)/(s^3)-(9x)/(s^5))) is 0

What is the first d/(df)((s)((4d)/(s^3)-(9x)/(s^5))) ?

The first d/(df)((s)((4d)/(s^3)-(9x)/(s^5))) is 0

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\frac{d}{df} ((s) (\frac{4 d}{s ^{3}} - \frac{9 x}{s ^{5}}))

0

Solution steps

\frac{d}{df} ((s) (\frac{4 d}{s ^{3}} - \frac{9 x}{s ^{5}}))

Treat

s, d, x

as constants

Derivative of a constant:

\frac{d}{d x} (a) = 0

= 0

u y^{2} (u d y + y d u)

1 0^{30} (y^{30} + 2729079 y^{20}) d y

y^{2} (y^{3} - ln (x))

x e^{(1 - x^{2} - y^{2})} - 2 e^{(1 - x^{2} - y^{2})} x (x + y)

π (8 ln (3) - \frac{8}{3})

What is the d/(df)((s)((4d)/(s^3)-(9x)/(s^5))) ?
The d/(df)((s)((4d)/(s^3)-(9x)/(s^5))) is 0
What is the first d/(df)((s)((4d)/(s^3)-(9x)/(s^5))) ?
The first d/(df)((s)((4d)/(s^3)-(9x)/(s^5))) is 0