dydx=e2x2+4xy\frac{dy}{dx}=e^{2x^2}+4xydxdy=e2x2+4xy
−171(−12)-171\left(-12\right)−171(−12)
log7(x+3)+log7(x−3)=1log7\left(x+3\right)+log7\left(x-3\right)=1log7(x+3)+log7(x−3)=1
3−743-7^43−74
a2+2ab+b2=121a^2+2ab+b^2=121a2+2ab+b2=121
x⋅ x+x2+6x\cdot\:\:x+x^2+6x⋅x+x2+6
3.5975+542.2+19.53.5975+542.2+19.53.5975+542.2+19.5
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