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Express the following as a sum or difference
2 sin 10θ cos 2θ
Concept: undefined >> undefined
Express the following as a sum or difference
cos 5θ cos 2θ
Concept: undefined >> undefined
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Express the following as a sum or difference
sin 5θ sin 4θ
Concept: undefined >> undefined
Express the following as a product
sin 75° sin 35°
Concept: undefined >> undefined
Express the following as a product
cos 65° + cos 15°
Concept: undefined >> undefined
Express the following as a product
sin 50° + sin 40°
Concept: undefined >> undefined
Express the following as a product
cos 35° – cos 75°
Concept: undefined >> undefined
Show that sin 12° sin 48° sin 54° = `1/8`
Concept: undefined >> undefined
Show that `cos pi/15 cos (2pi)/15 cos (3pi)/15 cos (4pi)/15 cos (5pi)/15 cos (6pi)/15 cos (7pi)/15 = 1/128`
Concept: undefined >> undefined
Show that `(sin 8x cos x - sin 6x cos 3x)/(cos 2x cos x - sin 3x sin 4x)` = tan 2x
Concept: undefined >> undefined
Show that `((cos theta -cos 3theta)(sin 8theta + sin 2theta))/((sin 5theta - sin theta) (cos 4theta - cos 6theta))` = 1
Concept: undefined >> undefined
Prove that sin x + sin 2x + sin 3x = sin 2x (1 + 2 cos x)
Concept: undefined >> undefined
Prove that `(sin 4x + sin 2x)/(cos 4x + cos 2x)` = tan 3x
Concept: undefined >> undefined
Prove that 1 + cos 2x + cos 4x + cos 6x = 4 cos x cos 2x cos 3x
Concept: undefined >> undefined
Prove that `sin theta/2 sin (7theta)/2 + sin (3theta)/2 sin (11theta)/2` = sin 2θ sin 5θ
Concept: undefined >> undefined
Prove that cos(30° – A) cos(30° + A) + cos(45° – A) cos(45° + A) = `cos 2"A" + 1/4`
Concept: undefined >> undefined
Prove that `(sin x + sin 3x + sin 5x + sin 7x)/(cos x + cos x + cos 5x cos 7x)` = tan 4x
Concept: undefined >> undefined
Prove that `(sin(4"A" - 2"B") + sin(4"B" - 2"A"))/(cos(4"A" - 2"B") + cos(4"B" - 2"A"))` = tan(A + B)
Concept: undefined >> undefined
Show that cot(A + 15°) – tan(A – 15°) = `(4cos2"A")/(1 + 2 sin2"A")`
Concept: undefined >> undefined
If A + B + C = 180◦, prove that sin 2A + sin 2B + sin 2C = 4 sin A sin B sin C
Concept: undefined >> undefined
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