Question

IF TWO POSITIVE INTEGERS A AND B CAN BE EXPRESSED AS A=XY3 AND B =X4Y2Z;X,Y BEING PRIME NUMBERS , LCM(A,B) IS

Answer 1

Answer:

if two positive integers A and B can be ex-pressed as A = xy3 and B = xiy2z; x, y being prime numbers, the LCM (A, B) is

ans is x4y3z

Step-by-step explanation:

Answer 2

Answer:

$X^{4}Y^3Z$ is the required LCM of (A, B )

Step-by-step explanation:

Explanation:

Given , two positive integer  A and B .

And A = $XY^3$ and B =$X^4Y^2Z$

X,Y being prime numbers .

LCM - The "smallest non-zero common number," a multiple of both numbers, is the least common multiple of two numbers.

Step 1:

LCM of (A , B) =  XY × $Y$× Y×$X^{3}$ Z

⇒LCM  of (A,B) = $X^{4}Y^3Z$

Final answer:

Hence , the LCM  of (A,B) is $X^{4}Y^3Z$  .

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