5x+41=10x+665x+41=10x+665x+41=10x+66
sin(y)2+sin(y)=0\sin\left(y\right)^2+\sin\left(y\right)=0sin(y)2+sin(y)=0
limn→∞(∣(n+1)23(3n+2)(3n+1)∣)\lim_{n\to\infty}\left(\left|\frac{\left(n+1\right)^2}{3\left(3n+2\right)\left(3n+1\right)}\right|\right)n→∞lim(∣∣3(3n+2)(3n+1)(n+1)2∣∣)
1+senucosu=cosu1−senu\frac{1+senu}{cosu}=\frac{cosu}{1-senu}cosu1+senu=1−senucosu
622+56\sqrt{2^2+5}622+5
−16sin4x=0-16sin4x=0−16sin4x=0
∫2e5xdx\int2e^{5x}dx∫2e5xdx
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