What is lcm [e]=,[m]*[l]^2,(t)^2 ?

The solution to lcm [e]=,[m]*[l]^2,(t)^2 is e=ml^2t^2

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lcm [e]=,[m]*[l]^2,(t)^2

lcm

[e] =, [m] \cdot [l]^{2}, (t)^{2}

e = m l^{2} t^{2}

Solution steps

Find Least Common Multiplier of

[e] =, [m] \cdot [l]^{2}, (t)^{2}

Factor

[m] [l]^{2} : m l^{2}

Factor

(t)^{2} : t^{2}

Multiply each factor with the highest power:

([e]) \cdot m \cdot l^{2} \cdot t^{2}

Simplify

e = m l^{2} t^{2}

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9, x + 7, 3 x + 8

b \cdot (x - \frac{3}{2}) (x + 4), = (2 x - 3) (2 x + 8)

e^{∣} x, + 1

What is lcm [e]=,[m]*[l]^2,(t)^2 ?
The solution to lcm [e]=,[m]*[l]^2,(t)^2 is e=ml^2t^2