URGENT!!!!!! I need someone to help me go through the steps of solving for v in this equation:
\[L=\frac{ v _{c}^{2}\cos \theta sen \theta -v _{c}\cos \theta \sqrt{v _{c}^{2}\sin ^{2}\theta-2g(h _{C}-h _{D})} }{ g }\]
what is sen(theta)?
Like the numerical value of sin theta? It is just the factor that transforms v into a component in the y direction.
is it supposed to be sin(theta)
Ahhh yeah. I speak spanish so for me sine is seno, it slipped sorry. Yes it is sin(theta)
no problem.
@satellite73
first multiply both sides by g
then subtract the term vc^2cos(theta)*(sin(theta)) from both sides.
then divide both sides by -vc*cos(theta)
then square both sides.
give me one sec. ill post a picture.
I did what you said but I got stuck again at:\[\frac{ L ^{2}g ^{2} }{ 2\cos(\theta) }=v _{c}^{2}(\cos(\theta)g(h _{C}-h _{D})+Lgsin (\theta)-v _{c}^{2}\cos(\theta)sen ^{2}(\theta))\]
at the end it should be + or - square root.
Thank you!!!!!!!!! That was great.
you're welcome
But where did the cos squared go in the eight step?
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