3x−14<7x+23x-14<7x+23x−14<7x+2
∫tetdt\int\frac{t}{e^t}dt∫ettdt
∫0π3π2dx\int_0^{\pi}3\pi^2dx∫0π3π2dx
−x2−5x−60x⋅(x+4)(x−3)\frac{-x^2-5x-60}{x\cdot\left(x+4\right)\left(x-3\right)}x⋅(x+4)(x−3)−x2−5x−60
∫6x2dx1−3x3\int \frac { 6 x ^ { 2 } d x } { 1 - 3 x ^ { 3 } }∫1−3x36x2dx
∫cos(10x+3)dx\int cos\left(10x+3\right)dx∫cos(10x+3)dx
7ay2 − 5bx3 + 7by2 − 5ax37ay^2\:-\:5bx^3\:+\:7by^2\:-\:5ax^37ay2−5bx3+7by2−5ax3
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