In triangle ABC, right-angled at B. if tan A=1/root3
find the value of=
cos A cos C -sin A sin C
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cosA.cosC-sinA.sinC
=√3/2×1/2-1/2×√3/2
=√3/4-√3/4
=0
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Answer:
The highest value of cosine of any angle is 1.
Step-by-step explanation:
This can happen if the value of the angle A,B or C is zero. But that can not happen because in that case the triangle will collapse to a line.
So the highest value will occur if the value of the angle approaches zero, but is not equal to zero. Closer the approach, higher is the value.
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