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4. Trigonometric Ratios and Identities
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Q15 of 268 Page 4

In a rectangle ABCD, BD : BC = 2 : √3, then find ∠BDC in degrees.


Given BD: BC = 2 : √3


We have to find the ∠BDC


We know that,





⇒ sin θ = sin 60o


⇒ θ = 60o


More from this chapter

All 268 →
13

Show by an example that

sin A – sin B ≠ sin (A – B)

14

In a right hypotenuse AC = 10 cm and ∠A = 60°, then find the length of the remaining sides.

1

Express the following as trigonometric ratio of complementary angle of θ.

(i) cos θ (ii) sec θ


(iii) cot θ (iv) cosec θ


(v) tan θ

2

Express the following as trigonometric ratio of complementary angle of 90o- θ.

(i) tan (90o- θ)


(ii) cos (90o- θ)

Questions · 268
4. Trigonometric Ratios and Identities
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