Applying the cosecant identity: csc(θ)=1sin(θ)\displaystyle\csc\left(\theta\right)=\frac{1}{\sin\left(\theta\right)}csc(θ)=sin(θ)1
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(2a2−3x−5b)2\left(2a^2-3x-5b\right)^2(2a2−3x−5b)2
x84y12\sqrt[4]{x^8}y^{12}4x8y12
(−4x3)(−3a2 x2)\left(-4x^3\right)\left(-3a^2\:x^2\right)(−4x3)(−3a2x2)
∫x2x2+2x−24dx\int\frac{x^2}{x^2+2x-24}dx∫x2+2x−24x2dx
3y−4=6−2y3y-4=6-2y3y−4=6−2y
∫124xdx\int_1^24xdx∫124xdx
(t+5)3\left(t+5\right)^3(t+5)3
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