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5. Trigonometric Functions
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Q8 of 118 Page 5

Find x from the following equations:


⇒ cosec (90° + θ) +x cos θ cot (90° + θ) = cos θ


We know that when n is odd, cot → tan.


⇒ sec θ +x cos θ [-tan θ] = cos θ


⇒ sec θ –x cos θ tan θ = cos θ


⇒ sec θ –x cos θ (sin θ/ cos θ) = cos θ


⇒ sec θ –x sin θ = cos θ


⇒ sec θ – cos θ =x sin θ




We know that 1 – cos2 θ = sin2 θ




⇒ tan θ =x


∴x = tan θ


More from this chapter

All 118 →
6

In a ∆ABC, prove that :

i. cos (A + B) + cos C = 0


ii.


iii.

7

If A, B, C, D be the angles of a cyclic quadrilateral taken in order prove that :

cs(180o – A) + cos (180o + B) + cos (180o + C) – sin (90o + D) = 0

8

Find x from the following equations:

9

Prove that:

Questions · 118
5. Trigonometric Functions
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