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(1+cot(x))2=csc2x\left(1+\cot\left(x\right)\right)^2=csc^2x(1+cot(x))2=csc2x
θππx\frac{\frac{\theta}{\pi}}{\frac{\pi}{x}}xππθ
0⋅24(−1.1)0\cdot24\left(-1.1\right)0⋅24(−1.1)
dydx=5e4xy\frac{dy}{dx}=5e^{4x}ydxdy=5e4xy
4x−4=124x-4=124x−4=12
dxdy(ln(xy)+7x2y=2x)\frac{dx}{dy}\left(\ln\left(xy\right)+7x^{2y}=2x\right)dydx(ln(xy)+7x2y=2x)
log(−x)+log(4)=2\log\left(-x\right)+\log\left(4\right)=2log(−x)+log(4)=2
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