14+7.814+7.814+7.8
∫cot2(x)sec4(x)dx\int\cot^2\left(x\right)\sec^4\left(x\right)dx∫cot2(x)sec4(x)dx
(13n5n2+1)(13n5n2−1)\left(13n^5n^2+1\right)\left(13n^5n^2-1\right)(13n5n2+1)(13n5n2−1)
9x2−12x−45=09x^2-12x-45=09x2−12x−45=0
limn→∞(1(ln(n+2))n+2)\lim_{n\to\infty}\left(\frac{1}{\left(\ln\left(n+2\right)\right)^{n+2}}\right)n→∞lim((ln(n+2))n+21)
(6x4 + 3y3) (6x4 − 3y3)\left(6x^4\:+\:3y^3\right)\:\left(6x^4\:-\:3y^3\right)(6x4+3y3)(6x4−3y3)
n−16=6\frac{n}{-16}=6−16n=6
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