If
and θ lies in Quadrant II, find the values of all the other five trigonometric functions.
Given: ![]()

Since, θ is in IInd Quadrant. So, cos and tan will be negative but sin will be positive.
Now, we know that
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Putting the values, we get
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…(i)
We know that,
sin2 θ + cos2 θ = 1
Putting the values, we get
[from (i)]
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Since, θ in IInd quadrant and cosθ is negative in IInd quadrant
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Now,
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Putting the values, we get

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Now,
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Putting the values, we get
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Now,
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Putting the values, we get
![]()
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Hence, the values of other trigonometric Functions are:

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