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Chapter 25 - Complementary Angles Exercise Ex. 25

Question 1(i)

Solution 1(i)

Question 1(ii)

Solution 1(ii)

Question 1(iii)

Solution 1(iii)

Question 1(iv)

Solution 1(iv)

Question 1(v)

Evaluate colon
sin squared 40 to the power of straight o minus cos squared 50 to the power of straight o

Solution 1(v)

sin squared space 40 degree minus cos squared space 50
equals sin squared space left parenthesis 90 degree minus 50 degree right parenthesis minus cos squared space 50 degree
equals cos squared space 50 degree minus cos squared space 50 degree
equals 0

Question 1(vi)

Solution 1(vi)

Question 1(vii)

Solution 1(vii)

Question 1(viii)

Solution 1(viii)

Question 2(i)

Solution 2(i)

Question 2(ii)

Solution 2(ii)

Question 2(iii)

Solution 2(iii)

Question 2(iv)

Solution 2(iv)

Question 2(v)

Solution 2(v)

Question 2(vi)

Solution 2(vi)

Question 3(i)

Show that:

tan 10° tan 15° tan 75° tan 80° = 1Solution 3(i)

L.H.S.

= tan 10° tan 15° tan 75° tan 80°

= tan (90° - 80°) tan (90° - 75°) tan 75° tan 80°

= cot 80° cot 75 ° tan 75° tan 80°

= (cot 80° tan 80°)(cot 75° tan 75°)

= (1)(1)

= 1

= R.H.S.Question 3(ii)

Show that:

sin 42° sec 48° + cos 42° cosec 48° = 2Solution 3(ii)

Question 4

Express each of the following in terms of angles between 0°and 45°:

(i) sin 59°+ tan 63°

(ii) cosec 68°+ cot 72°

(iii)cos 74°+ sec 67°Solution 4

Question 5

For triangle ABC, show that:

(i) 

(ii) Solution 5

(i) We know that for a triangle ABC

 A + B + C = 180°

(ii) We know that for a triangle ABC

 A + B + C = 180°

B + C = 180° - A

Question 6

Evaluate:

(i) 

(iii) 

(iv) 

(v) 

(vi) 

(vii) 

(viii) 

(ix) Solution 6

(i)

left parenthesis ii right parenthesis space space 3 cos space 80 degree space cosec space 10 degree plus 2 sin space 59 degree space sec space 31 degree
equals 3 cos space left parenthesis 90 degree minus 10 degree right parenthesis space cosec space 10 degree plus 2 sin space left parenthesis 90 degree minus 31 right parenthesis space sec space 31 degree
equals 3 sin space 10 degree cosec space 10 degree plus 2 cos space 31 degree space sec space 31 degree
equals 3 cross times 1 plus 2 cross times 1
equals 3 plus 2
equals 5

(iii) 

(iv) 

(v) 

(vi) 

(vii) 

(viii) 

(ix) 

Question 7

Solution 7

Question 8(i)

In each case, given below, find the value of angle A, where 0° ≤ A ≤ 90°.

sin (90° - 3A).cosec 42° = 1Solution 8(i)

Question 8(ii)

In each case, given below, find the value of angle A, where 0° ≤ A ≤ 90°.

cos (90° - A).sec 77° = 1Solution 8(ii)

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