Is it possible? Please give a quick answer
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Hey mate
Heres go ⬇⬇⬇
Sec theta - tan theta = 4
(1-Sin theta)/Cos theta = 4
Multiply and divide by (1+Sin theta)
Thus
1-Sin^2 theta / Cos theta (1+Sin the ta) = 4
Cos^2 theta/Cos theta(1+Sin theta) = 4
Cos theta/ (1+Sin theta) = 4
Root (1-Sin^2 theta) / 1+Sin theta = 4
Squaring both Sides
1-Sin^2 theta / (1+Sin theta)^2 = 16
(1-Sin theta)(1+Sin theta) / (1+Sin theta)^2 = 16
1-Sin theta / 1+Sin theta = 16
1-Sin theta = 16 + 16 Sin theta
17 Sin theta = -15
Sin theta = -15/17
Thus Cosec theta = -17/15
✌✌✌✌
Heres go ⬇⬇⬇
Sec theta - tan theta = 4
(1-Sin theta)/Cos theta = 4
Multiply and divide by (1+Sin theta)
Thus
1-Sin^2 theta / Cos theta (1+Sin the ta) = 4
Cos^2 theta/Cos theta(1+Sin theta) = 4
Cos theta/ (1+Sin theta) = 4
Root (1-Sin^2 theta) / 1+Sin theta = 4
Squaring both Sides
1-Sin^2 theta / (1+Sin theta)^2 = 16
(1-Sin theta)(1+Sin theta) / (1+Sin theta)^2 = 16
1-Sin theta / 1+Sin theta = 16
1-Sin theta = 16 + 16 Sin theta
17 Sin theta = -15
Sin theta = -15/17
Thus Cosec theta = -17/15
✌✌✌✌
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shinchan3449:
But we have to find cos theta
Answered by
1
See image for your answer
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