What is lcm 5a^4,(a^2)^3,(2a)^2 ?

The solution to lcm 5a^4,(a^2)^3,(2a)^2 is 20a^6

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lcm 5a^4,(a^2)^3,(2a)^2

lcm

5 a^{4}, (a^{2})^{3}, (2 a)^{2}

20 a^{6}

Solution steps

Find Least Common Multiplier of

5 a^{4}, (a^{2})^{3}, (2 a)^{2}

Factor

5 a^{4}

5 \cdot a^{4}

Factor

(a^{2})^{3} : a^{6}

Factor

(2 a)^{2} : 2^{2} a^{2}

Multiply each factor with the highest power:

2^{2} \cdot 5 \cdot a^{6}

Simplify

20 a^{6}

3 a^{2} + 3 a - 60 =, 6 a^{2} - 18 a - 24

(2), 8 x^{3} + 12 x^{2} \cdot y + 6 x \cdot y^{2} + y^{3}

d (1.6), e (- 34), c (5 - 1), a (- 2 - 4), b (3 - 2)

12 x^{4} + 17 x^{3} + 8 x - 40, (x + 2)

c, (x - 2) (x^{2} + 2 x + 4)

What is lcm 5a^4,(a^2)^3,(2a)^2 ?
The solution to lcm 5a^4,(a^2)^3,(2a)^2 is 20a^6