# 121 and 143 LCM LCM of 121 and 143 is equal to 1573. The comprehensive work provides more insight of how to find what is the lcm of 121 and 143 by using prime factors and special division methods, and the example use case of mathematics and real world problems.

what is the lcm of 121 and 143?
lcm (121   143) = (?)
121 => 11 x 11
143 => 11 x 13

= 11 x 11 x 13
= 1573
lcm (121 and 143) = 1573
1573 is the lcm of 121 and 143.

where,
121 is a positive integer,
143 is a positive integer,
1573 is the lcm of 121 and 143,
{11} in {11 x 11, 11 x 13} is the common factors of 121 and 143,
{11 x 13} in {11 x 11, 11 x 13} are the uncommon factors of 121 and 143.

Use in Mathematics: LCM of 121 and 143
The below are some of the mathematical applications where lcm of 121 and 143 can be used:

1. to find the least number which is exactly divisible by 121 and 143.
2. to find the common denominator for two fractions having 121 and 143 as denominators in the unlike fractions addition or subtraction.
Use in Real-world Problems: 121 and 143 lcm
In the context of lcm real world problems, the lcm of 121 and 143 helps to find the exact time when two similar and recurring events with different time schedule happens together at the same time. For example, the real world problems involve lcm in situations to find at what time the bells A and B all toll together, if bell A tolls at 121 seconds and bell B tolls at 143 seconds repeatedly. The answer is that all bells A and B toll together at 1573 seconds for the first time, at 3146 seconds for the second time, at 4719 seconds for the third time and so on.

Important Notes: 121 and 143 lcm
The below are the important notes to be remembered while solving the lcm of 121 and 143:
1. The common prime factors and the remaining prime factors of 121 and 143 should be multiplied to find the least common multiple of 121 and 143, when solving lcm by using prime factors method.
2. The results of lcm of 121 and 143, and the lcm of 143 and 121 are identical, it means the order of given numbers in the lcm calculation doesn't affect the results.
For values other than 121 and 143, use this below tool:

## How-to: What is the LCM of 121 and 143?

The below solved example with step by step work shows how to find what is the lcm of 121 and 143 by using prime factors method and division method.

Solved example using prime factors method:
What is the LCM of 121 and 143?

step 1 Address the input parameters, values and observe what to be found:
Input parameters and values:
A = 121
B = 143

What to be found:
find the lcm of 121 and 143

step 2 Find the prime factors of 121 and 143:
Prime factors of 121 = 11 x 11
Prime factors of 143 = 11 x 13

step 3 Identify the repeated and non-repeated prime factors of 121 and 143:
{11} is the most repeated factor and {11 x 13} are the non-repeated factors of 121 and 143.

step 4 Find the product of repeated and non-repeated prime factors of 121 and 143:
= 11 x 11 x 13
= 1573
lcm(121 and 143) = 1573

Hence,
lcm of 121 and 143 is 1573

Solved example using special division method:
This special division method is the easiest way to understand the entire calculation of what is the lcm of 121 and 143.

step 1 Address the input parameters, values and observe what to be found:
Input parameters and values:
Integers: 121 and 143

What to be found:
lcm (121, 143) = ?

step 2 Arrange the given integers in the horizontal form with space or comma separated format:
121 and 143

step 3 Choose the divisor which divides each or most of the given integers (121 and 143), divide each integers separately and write down the quotient in the next line right under the respective integers. Bring down the integer to the next line if any integer in 121 and 143 is not divisible by the selected divisor; repeat the same process until all the integers are brought to 1 as like below:

 11 121 143 11 11 13 13 1 13 1 1

step 4 Multiply the divisors to find the lcm of 121 and 143:
= 11 x 11 x 13
= 1573
LCM(121, 143) = 1573

The least common multiple for two numbers 121 and 143 is 1573 