∫t2−9t2dt\int\frac{\sqrt{t^2-9}}{t^2}dt∫t2t2−9dt
−7(−11)+(−3)+(−7)+ 4+3-7\left(-11\right)+\left(-3\right)+\left(-7\right)+\:4+3−7(−11)+(−3)+(−7)+4+3
70⋅270\cdot270⋅2
∫8+2x(6)dx\int\sqrt{8+2x}\left(6\right)dx∫8+2x(6)dx
9mn2n2+42mn+499mn^2n^2+42mn+499mn2n2+42mn+49
4x + 4=5x+34x\:+\:4=5x+34x+4=5x+3
0−nmg0-nmg0−nmg
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