m=(x+4)(x−4)+(x+5)(x−5)−2(x+2)(x−3)m=\left(x+4\right)\left(x-4\right)+\left(x+5\right)\left(x-5\right)-2\left(x+2\right)\left(x-3\right)m=(x+4)(x−4)+(x+5)(x−5)−2(x+2)(x−3)
−4 − −2 + 4 -4\:-\:-2\:+\:4\:−4−−2+4
x2125−4x(125)−1x^2\frac{1}{25}-4x\left(\frac{1}{25}\right)-1x2251−4x(251)−1
∫0∞5+e−xdx\int_0^{\infty}5+e^{-x}dx∫0∞5+e−xdx
28 x 312 x 444\sqrt[4]{2^8\:x\:3^{12}\:x\:4^4}428x312x44
20y2220y^2220y22
−52abc−4ab\frac{-52abc}{-4ab}−4ab−52abc
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