What will be the value of tan\:\theta-cot\:\thetatanθ−cotθ in an isosceles right triangle?
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your answer is -1
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Value of tan θ - (cot θ * tan θ) − cot θ in an isosceles right triangle.
Given,
An isosceles right triangle
To find,
tan θ - (cot θ * tan θ) − cot θ
Solution,
Given is an isosceles right triangle.
One angle of the triangle would then be 90°. The sum of the other two angles would be (180-90) = 90°.
Since it is an isosceles triangle, both other angles are equal.
Which implies 2θ = 90°
or, θ = 45°
Now, replacing θ = 45° in tan θ - (cot θ * tan θ) − cot θ,
tan 45° - (cot 45° * tan 45°) - cot 45°
tan 45° = 1 and cot 45° = 1
or, 1 - (1*1) - 1 = 1 - 2 = -1
tan θ - (cot θ * tan θ) − cot θ = -1
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