find the value of cos square 67 -sin square 13
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Answered by
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cos² 67° - sin²13°
from sin(90-titha )= cos titha
cos²67° - sin²(90°-13°)
cos²67° - cos² 67°
= 0
from sin(90-titha )= cos titha
cos²67° - sin²(90°-13°)
cos²67° - cos² 67°
= 0
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Answered by
2
The given question is wrong.
However,
To find:
Cos^2 67 - Sin^2 23
Solution:
By formula,
Cos^2A - Sin^2B = Cos ( A + B ) * Cos ( A - B )
Here,
A = 67
B = 23
Substituting,
We get,
Cos (67 + 23 ) * Cos( 67 - 23 )
Cos ( 90 ) * cos ( 45 )
Substituting values,
0 * 1/√2 .
Hence, Cos^2 67 - Sin^2 23 = 0
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