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Find the remaining parts of a quadrantal triangle (c = 90°).

1.) a = 70°10’ b = 52°40’

2.) a = 116°53’ A = 122°39’

3.) b = 69°29.7’ B = 63°4.6’

4.) a = 106°38’ b = 36°49’

5.) A = 52°55’ b = 73°11’


Solve the following quadrantal spherical triangle.
1.) a= 49° 23' , b = 76° 41'
2.) B = 100° , b = 50° 10'
3.) A = 121° 20' , B = 42° 01'
4.) a = 60° 35' , B = 122° 18'
Find the missing parts of an isosceles spherical triangle.
1.) 6. a = b = 78°20’’ C = 118°50’
2.) A = B = 95°5’ C = 100°10’
3.) B = 72°48’ b = 64°52’
4.) A = C = 50°10’ c = 95°
5.) B = C = 78°44’ b = 18°16’
Find the remaining parts of a quadrantal triangle (c = 90°). Write your answers on the space provided or use a separate sheet.
1.) a = 70°10’ b = 52°40’
2.) a = 116°53’ A = 122°39’
3.) b = 69°29.7’ B = 63°4.6’
4.) a = 106°38’ b = 36°49’
5.) A = 52°55’ b = 73°11’

Solve the following quadrantal spherical triangle.


1.)a= 49° 23' , b = 76° 41'

2.) B = 100° , b = 50° 10' 

3.) A = 121° 20' , B = 42° 01 '

4.) a = 60° 35' , B = 122° 18'  



The graph of a sinusoidal function has a minimum point at
(0, 2) and then has a maximum point at (3π,6). Write the formula of the function, where X is entered in radians.

In the figure below N is the foot of the perpendicular from P to the side QR of 🔺 PQR, if QN=x cm NR=2x CM,  and PQR =35°, write down an expression for PN in terms of x and hence PRQ



given that tan y=√2, where x and y are acute angles. find cos y?


Using complex numbers, prove that the, angles A, B and C of a planar triangle satisfy the relations

(i) cos^2 A + cos^2 B + cos^2 C = 1 − 2 cos A cos B cos C

(ii) sin 2A + sin 2B + sin 2C = 4 sin A sin B sin C.


Express cos^7θ in terms of multiples of angles.
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