∫(cos(9t−x))dx\int\left(cos\left(9t-x\right)\right)dx∫(cos(9t−x))dx
(4x−3)−(8x+9)\left(4x-3\right)-\left(8x+9\right)(4x−3)−(8x+9)
−y2(−y2)-y^2\left(-y^2\right)−y2(−y2)
(cos2x − 2cosx + 1)sin2x=(1−cosx)1+cosx\frac{\left(cos^2x\:-\:2cosx\:+\:1\right)}{sin^2x}=\frac{\left(1-cosx\right)}{1+cosx}sin2x(cos2x−2cosx+1)=1+cosx(1−cosx)
242⋅3424^2\cdot34242⋅34
cosa+1=4cosa+1cosa+1=4cosa+1cosa+1=4cosa+1
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