2x−3y−z+2w+3v=42x-3y-z+2w+3v=42x−3y−z+2w+3v=4
(16x2−6x3+5x)+(−4+16x2−31x3)\left(16x^2-6x^3+5x\right)+\left(-4+16x^2-31x^3\right)(16x2−6x3+5x)+(−4+16x2−31x3)
ax\sqrt{ax}ax
1+tan2xcscx secx=tanx\frac{1+tan^2x}{cscx\:secx}=tanxcscxsecx1+tan2x=tanx
(2a+6)(x−6)\left(2a+6\right)\left(x-6\right)(2a+6)(x−6)
0,1x+x2x2−0,7x+0,12\frac{0,1x+x^2}{x^2-0,7x+0,12}x2−0,7x+0,120,1x+x2
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