If 15cot =8, then find the value of (1-sin)(1+sin)÷(1+cos)(1-cos).
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Answer
Cot=8/15=B/P
Let B=8x
P=15x
So H=17x
Sin=P/H=15/17
Cos=B/H=8/17
1-sin^2÷1-cos^2
cos^2÷sin^2
8/17÷15/17
8/15
Answered by
1
15 cot A = 8
cot A = 8/15
cot A = base/perpendicular = 8/15
so, hypotenuse = √(8)²+(15)² = 17
Other Trigonometric values are :
sin A = perpendicular/hypotenuse = 15/17
cos A = base/perpendicular = 8/17
tan A = perpendicular/base = 15/8
cosec A = hypotenuse/perpendicular = 17/15
sec A = hypotenuse/base = 17/8
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