Number and Algebra
Functions
Geometry & Trigonometry
Statistics & Probability
Calculus
Express sin(2x)\sin(2x)sin(2x) in terms of sinx\sin xsinx and cosx\cos xcosx.
Express cos(2x)\cos(2x)cos(2x) in terms of sinx\sin xsinx and cosx\cos xcosx in three equivalent forms.
Rewrite the product sinxcosx\sin x\cos xsinxcosx using a double‐angle identity.
Express tan(2x)\tan(2x)tan(2x) in terms of tanx\tan xtanx.
Express sin(3x)\sin(3x)sin(3x) in terms of sinx\sin xsinx and cosx\cos xcosx.
Express cos(3x)\cos(3x)cos(3x) in terms of cosx\cos xcosx.
Express tan(3x)\tan(3x)tan(3x) in terms of tanx\tan xtanx.
Show that sin3x\sin^3xsin3x can be written in terms of sin(3x)\sin(3x)sin(3x) and sinx\sin xsinx.
Express sin(5x)\sin(5x)sin(5x) solely in terms of sinx\sin xsinx.
Express sin(4x)\sin(4x)sin(4x) in terms of sinx\sin xsinx and cosx\cos xcosx.
Express cos(5x)\cos(5x)cos(5x) solely in terms of cosx\cos xcosx.
Express cos(4x)\cos(4x)cos(4x) in terms of cosx\cos xcosx.
Previous
Question Type 1: Using the angle identities to find values to difficult angles by breaking them into sums of known trig values
Next
Question Type 3: Using identities to solve difficult trigonometric equations