Question

First exercise, then household works, then study ..fir phone use krti hu.. just brainly.. I Don't play games.
koi saath me ho tabh pair me koi game khelti hu..
XD.
Noor acha bye.
mujhe kaam hai..

~Suhana here.. ​

Answer 1

u don't think it's to bakwas.. xd

Answer:

$\displaystyle\huge\red{\underline{\underline{Solution}}}$

GIVEN

$\displaystyle \sf{ \tan \theta = \frac{p}{q} }$

TO DETERMINE

$\displaystyle \sf{ \frac{p \sin \theta - q \cos \theta}{ p \sin \theta + q \cos \theta} }$

CALCULATION

$\displaystyle \sf{ \frac{p \sin \theta - q \cos \theta}{ p \sin \theta + q \cos \theta} }$

$\sf{Dividing \: numerator \: and \: denominator \: both \: by \: \cos \theta }$

= $\displaystyle \sf{ \frac{p \: \frac{\sin \theta}{\cos \theta} - q\: \frac{\cos \theta}{\cos \theta} }{ p \: \frac{\sin \theta}{\cos \theta} + q\: \frac{\cos \theta}{\cos \theta} } }$

= $\displaystyle \sf{ \frac{p \tan \theta - q }{ p \tan \theta + q } }$

= $\displaystyle \sf{ \frac{p \times \frac{p}{q} - q }{ p \times \frac{p}{q} + q } }$

= $\displaystyle \sf{ \frac{ \frac{ {p}^{2} - {q}^{2} }{q} }{ \frac{ {p}^{2} + {q}^{2} }{q} }}$

= $\displaystyle \sf{ \frac{ { {p}^{2} - {q}^{2} } }{ {p}^{2} + {q}^{2} }}$

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Answer 2

Answer:

Thomas Stearns Eliot OM was a poet, essayist, publisher, playwright, literary critic and editor. Considered one of the 20th century's major poets, he is a central figure in English-language Modernist poetry.

hello good morning suhana didi hru?