log(x+6)−log(x+2)=log(x)\log\left(x+6\right)-\log\left(x+2\right)=\log\left(x\right)log(x+6)−log(x+2)=log(x)
128−32x128-32x128−32x
11r+12r−4r11r+12r-4r11r+12r−4r
∫1(1−6x)4dx\int\frac{1}{\left(1-6x\right)^4}dx∫(1−6x)41dx
12x−2x2−412x-2x^2-412x−2x2−4
∫03(8x)dx\int_0^3\left(8x\right)dx∫03(8x)dx
12n+412n+412n+4
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