To integrate (\sin(2\omega t)), we use the integral formula for sine. The integral is given by:
[ \int \sin(2\omega t) , dt = -\frac{1}{2\omega} \cos(2\omega t) + C ]
where (C) is the constant of integration. The factor of (-\frac{1}{2\omega}) comes from the chain rule, accounting for the derivative of (2\omega t).
Four half steps, or two whole steps.
6 half steps
An augmented triad consists of two major thirds stacked on top of each other. In terms of half steps, the interval from the root to the major third is four half steps, and the interval from the major third to the augmented fifth is another four half steps. Therefore, an augmented triad contains a total of eight half steps from the root to the highest note.
To integrate ( \cos^2 \theta \sin \theta ), you can use a substitution method. Let ( u = \cos \theta ), then ( du = -\sin \theta , d\theta ). The integral becomes ( -\int u^2 , du ), which evaluates to ( -\frac{u^3}{3} + C ). Substituting back, the final result is ( -\frac{\cos^3 \theta}{3} + C ).
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