what is the answer of cot/cos ;csc
\[\frac{\cot x}{cosx}=\frac{\cos x}{\sin x}*\frac{1}{cosx}=\frac{1}{sinx}=cscx\]
That was amazing @Luigi0210 !
Naw, pretty simple/basic if you ask me :3
That was supposed to be sarcastic XD
I see >.>
nice one luigi thank you for your answer
how about this what is the answer 1+cot^2 theta /sec ^2 theta ; Cot ^2 theta
I'll wait for DLS :3
\[\LARGE \frac{1+\cot^2 \theta} {\sec ^2 \theta}=\frac{cosec^2 \theta}{\sec^2 \theta}=\frac{\frac{1}{\sin^2 \theta}}{\frac{1}{\cos^2 \theta}}=\]
phew,this was tough :3
\[\Huge 1+\cot^2 \theta=cosec^2 \theta\] iis the property here
that is the final answer?
\[\LARGE \frac{1+\cot^2 \theta} {\sec ^2 \theta}=\frac{cosec^2 \theta}{\sec^2 \theta}=\frac{\frac{1}{\sin^2 \theta}}{\frac{1}{\cos^2 \theta}}=\] u cant solve it now??
The final answer can be found deep within your soul.. you just have to look deep enough xD
ah ok but we don't have any give that is the only given
(1+cos theta) (1-cos theta) ; sin ^2 theta
@luigi0210 ? :P
you wanna do it?
@frincess use this property \[\LARGE (a+b)(a-b)=a^2-b^2\]
DLS ur so smart in math
Oh, yea give me the headache problem >.> Distribute and you get: \[(1-\cos^2x)=\sin^2x\]
\[\Huge \cos^2 \theta+\sin^2 \theta=1\] is the property here
why is all this happening on OS feedback BTW?
1+tan^2theta/ csc^2 : tan^2 theta
\[\Huge 1+\tan^2 \theta=\sec^2 \theta\] is the property here
how did u get that can u tell me how to get a solution
One question at a time D:
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Folks the proper place for this question is in Math. Next time....
its a standard property @frincess and yet again I advice you to post in the MATH section
It wasn't me Preetha >.>
@Preetha already posted :D
oh in mathematics who is engineering her
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