cos(90-thita)sec(90-thita)tan thita/cosec(90-thita) sin(90-thita) cot(90-thita)+tan(90-thita)/cot thita=2 prove the following
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Step-by-step explanation:
cos(90-theta)= sin(theta)
sec(90-theta)= cosec(theta)
sin(90-theta)=cos(theta)
tan(90-theta)=cot(theta)
cot(90-theta)=tan(theta)
cosec(90-theta)=sec(theta)
so now given that substituting in given equation
sin(theta)cosec(theta)tan(theta)/sec(theta)cos(theta)tan(theta)
+ cot(theta)/cot(theta)
tan(theta)/tan(theta)= 1
since cosec(theta)=1/sin(theta)
sec(theta)=1/cos(theta)
sin(theta)* 1/sin(theta)/
1/cos(theta)*cos(theta)
+ 1
1/1 +1= 2
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