tan theta - cot theta =1 then tan^2+cot^2 =
Answers
Answered by
1
Hi...☺
Here is your answer...✌
GIVEN THAT,
tanθ - cotθ = 1
Squaring both sides
We get,
tan²θ + cot²θ - 2×tanθ×cotθ = 1²
tan²θ + cot²θ - 2 = 1
tan²θ + cot²θ = 1+2
tan²θ + cot²θ = 3
Here is your answer...✌
GIVEN THAT,
tanθ - cotθ = 1
Squaring both sides
We get,
tan²θ + cot²θ - 2×tanθ×cotθ = 1²
tan²θ + cot²θ - 2 = 1
tan²θ + cot²θ = 1+2
tan²θ + cot²θ = 3
sushant2505:
:-)
Answered by
1
Hey mate here is your answer............
tan theta-cot theta=1
doing whole square in every side we get,
or,tan^2 theta-2 tan theta×cot theta+cot^2 theta=1
or,tan^2 theta+cot^2 theta-2tan theta×(1/tan theta)=1
or,tan^2 theta+cot^2 theta=1+2=3
So,your answer is 3
Hope it will help you
tan theta-cot theta=1
doing whole square in every side we get,
or,tan^2 theta-2 tan theta×cot theta+cot^2 theta=1
or,tan^2 theta+cot^2 theta-2tan theta×(1/tan theta)=1
or,tan^2 theta+cot^2 theta=1+2=3
So,your answer is 3
Hope it will help you
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