if sinA=3/5, find the value of cosA-sinA/2cotA
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Step-by-step explanation:
sinA = 3/5 = perpendicular/hypotenuse
- Perpendicular = 3
- Hypotenuse = 5
Base = √(H² - P²) = √(25 - 9) = √16 = 4
Now we have
h = 5 , b = 4 , p = 3
- sin A = p/h = 3/5
- cos A = b/h = 4/5
- cot A = b/p = 4/3
=> (cosA - sinA)/2cotA
=> (4/5 - 3/5) / 2*4/3
=> 1/5 × 3/8
=> 3/40
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