sin(3)w=(1−cos2w)sinw\sin\left(^3\right)w=\left(1-cos^2w\right)sinwsin(3)w=(1−cos2w)sinw
12x2y24xy\frac{12x^2y^2}{4xy}4xy12x2y2
x3−4x2+2x−5(−8x4+5x2−10x−15)x^3-4x^2+2x-5\left(-8x^4+5x^2-10x-15\right)x3−4x2+2x−5(−8x4+5x2−10x−15)
20x2+14020x^2+14020x2+140
x2+ xy+y ⋅ x−yx^2+\:xy+y\:\cdot\:x-yx2+xy+y⋅x−y
dydx=2e2xy\frac{dy}{dx}=\frac{2e^{2x}}{y}dxdy=y2e2x
5(1)2−3(−2)5\left(1\right)^2-3\left(-2\right)5(1)2−3(−2)
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