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Step 1 :
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Sum and difference formulas :
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Step 2 :
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The values are
and
.
Since
then
and
The angle
is lies in first quadrant.

The point
is lies on the curve of radius 
Thus,
\
Since the point
is lies in first quadrant consider
The value of cosine function is
\
Step 3 :
\Since
then
and
The angle
is lies in fourth quadrant. 
The point
is lies on the curve of radius
Thus,
Since the point
is lies in first quadrant consider
The value of cosine function is
Step 3 :
\(a)
\The expression is
From the sum and difference formulas for the sine function.
\
Substitute
and
in above equation.
Thus,
\
Step 3 :
\(b)
\The expression is
From the sum and difference formulas for the sine function.
\
Substitute
and
in above equation.

Thus,
\
Step 3 :
\(c)
\The expression is
From the sum and difference formulas for the sine function.
\
Substitute
and
in above equation.

Thus,
\
Step 3 :
\(d)
\The expression is 
Rewrite the expression :
\
Substitute
and
in above equation.

Thus,
\
\
\
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Method 2 :
\Step 3 :
\(d)
\The expression is

Substitute
and
in above equation.


Substitute
and
in above equation.

From the sum and difference formulas for the tangent function.
\
Substitute
and
in above equation.
