67+y≥6\frac{6}{7}+y\ge676+y≥6
∫052000e−0.06xdx\int_0^52000e^{-0.06x}dx∫052000e−0.06xdx
∫a2m4z24dz\int\frac{a^2m^4z^2}{4}dz∫4a2m4z2dz
limx→6−(2x−6)\lim_{x\to6}-\left(\frac{2}{x-6}\right)x→6lim−(x−62)
y=(5x+1)(x+4)2(x3+6)(x+8)5y=\sqrt[5]{\frac{\left(5x+1\right)\left(x+4\right)^2}{\left(x^3+6\right)\left(x+8\right)}}y=5(x3+6)(x+8)(5x+1)(x+4)2
(1−p)2p=578\frac{\left(1-p\right)^2}{p}=578p(1−p)2=578
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