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Here is the same thing stated slightly differently:

Find the least common multiple:
lcm(16, 24)
Find the prime factorization of each integer:
The prime factorization of 16 is:
16 = 2^4
The prime factorization of 24 is:
24 = 2^3×3
Find the largest power of each prime factor.
The largest power of 2 that appears in the prime factorizations is 2^4.
The largest power of 3 that appears in the prime factorizations is 3^1.
Therefore lcm(16, 24) = 2^4×3^1:
Answer: |lcm(16, 24) = 48

your welcome

thx fam

Watch this video about it. It is the best explanation that I have seen. You may or may not understand everything, depending on your mathematical skills:

https://curiosity.com/videos/ramanujan-making-sense-of-123-112-and-co-mathologer/

THAT IS GROSS STOP

THAT IS GROSS STOP

THAT IS GROSS STOP

Don't post questions like that on here

Shut up you prepubesent child

lets smash

hahaha good one Question

there are calculators on line that will do that...or

example

LCM of 16   24  

Prime factorization

16   2 x 2 x 2 x 2

24   2 x 2 x 2 x 3    

          take all of the unique factors from each pair ONCE (red)     2 x 2 x 2 x 2 x 3 = 48 = lcm    

There are three rules on determining how many significant figures are in a number:

Non-zero digits are always significant.

Any zeros between two significant digits are significant.

A final zero or trailing zeros in the decimal portion ONLY are significant.

a)  5.0   15   9.9  2.0

b) .9967     Only has number of significant digits as the number with the lowest number of sig digits

You have to yell i love justin bieber and that will give you the answer

If it is a rectangle the diagonals are =

x = 2x-7

7 = x = diagonal measure

Thanx ! I corrected it.....

EP: A slight error: 0.72/12 =0.006

F=ma

F= 41250kg(1.32 m/sec^2)) =54450 N

FV = PV[1 + R]^N

FV =2,000 x [1 + 0.072/12]^2*12

FV =2,000 x [1.006]^24

FV =2,000 x 1.154387292....

FV =$2,308.77

FV = PV (1+i)^n  

   i = periodic interest rate (monthly) = 7.2/12 =. 6%=.006    n= periods(months) = 2 x 12 = 24

FV=2000(1+.006)^24 = $ 2308.77