If 4 cot2 45° - sec2 60° + sin2 60° + p = $\frac{3}{4}$ then find the value of p.

https://youtu.be/XPTbVsR0Utc 4 cot2 45° - sec2 60° + sin2 60° + p = $\frac{3}{4}$ 4 (1)2 - (2)2 + $(\frac{\sqrt 3}{2})^2 + p = \frac{3}{4}$ 4 – 4 + $\frac{3}{4}$ + p = $\frac{3}{4}$ $\therefore$ p = 0 Therefore, the value of p is 0

If 4 cot2 45° - sec2 60° + sin2 60° + p = 3/4 then find the value

Q) If 4 cot²45° – sec² 60° + sin² 60° + p = $If 4 cot^2 45° — sec2^$ then find the value of p.

Ans:

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4 cot²45° – sec² 60° + sin² 60° + p = $If 4 cot^2 45° — sec2^$

4 (1)² – (2)² + $If 4 cot^2 45° — sec2^$

4 – 4 + $If 4 cot^2 45° — sec2^$ + p = $If 4 cot^2 45° — sec2^$

$If 4 cot^2 45° — sec2^$ p = 0

Therefore, the value of p is 0

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