$$\omega $$ rad/sec is the angular velocity of a crank whose radius is r. If it makes $${\theta ^ \circ }$$ with inner dead centre and obliquity of the connecting rod $$l$$ is $$\varphi $$, the velocity v of the piston, is given by the equation
A. $${\omega ^2}\left( {l\cos \varphi + {\text{r}}\sin \varphi \tan \theta } \right)$$
B. $${\omega ^2}\left( {l\sin\varphi + {\text{r}}\cos \varphi \tan \theta } \right)$$
C. $$\omega \left( {l\sin\varphi + {\text{r}}\cos \varphi \tan \theta } \right)$$
D. $${\omega ^2}\left( {l\sin\varphi - {\text{r}}\cos \theta \tan \varphi } \right)$$
Answer: Option C

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