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If x is a positive integer, what is the least common multiple of x, 6 and 9?

Expert replies
by BTGModeratorVI » Sun Jul 19, 2020 1:50 pm

Timer

00:00

Answers

A

B

C

D

E

Stats

Difficulty—

If x is a positive integer, what is the least common multiple of x, 6 and 9?

(1) The least common multiple of x and 6 is 30.
(2) The least common multiple of x and 9 is 45.

Answer: D
Source: Manhattan prep
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Source: — Problem Solving |

BTGModeratorVI wrote: ↑
Sun Jul 19, 2020 1:50 pm
If x is a positive integer, what is the least common multiple of x, 6 and 9?

(1) The least common multiple of x and 6 is 30.
(2) The least common multiple of x and 9 is 45.

Answer: D
Source: Manhattan prep
one

So, we have to find the least common multiple of x, 6 and 9. Note that 6 can be prime factorized as 2*3 and 9 can be prime factorized as 3 ^2;

So, the question is: What is the least common multiple of x, 2*3 and 3^2?

Let's take each statement one by one.

(1) The least common multiple of x and 6 is 30.

Note that 30/6 = 5, so the minimum value of x would be 5, and the maximum value would be equal to LCM = 30.

Whatever be the value of x, the LCM of x, 6 and 9 would be 90. Sufficient.

(2) The least common multiple of x and 9 is 45.

Again, note that the minimum value of x = 45/9 = 5, and the maximum value would be equal to LCM = 45.

So, values of x can be 5, 15, or 45.

Whatever be the value of x, the LCM of x, 6 and 9 would be 90. Sufficient.

Correct answer: D

Hope this helps!

-Jay
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