Given $u = u ( t ) , \quad v = v ( t ) , \quad w = w ( t )$ are functions of t, calculate the derivative of the functions:
(a) $f ( t ) = ( u + v ) ^ { 2 } + 2 t w$
(b) $f ( t ) = \frac { 3 } { u ^ { 2 } v }$

Question

Given $u = u ( t ) , \quad v = v ( t ) , \quad w = w ( t )$ are functions of t, calculate the derivative of the functions: 
(a) $f ( t ) = ( u + v ) ^ { 2 } + 2 t w$ 
 (b) $f ( t ) = \frac { 3 } { u ^ { 2 } v }$

Quizplus · Accepted Answer

The Answer of Given $u = u ( t ) , \quad v = v ( t ) , \quad w = w ( t )$ are functions of t, calculate the derivative of the functions: 
(a) $f ( t ) = ( u + v ) ^ { 2 } + 2 t w$ 
 (b) $f ( t ) = \frac { 3 } { u ^ { 2 } v }$

Given u=u(t),v=v(t),w=w(t)u = u ( t ) , \quad v = v ( t ) , \quad w = w ( t )u=u(t),v=v(t),w=w(t)

Given $u = u ( t ) , \quad v = v ( t ) , \quad w = w ( t )$