How many divisions are required to find gcd(l44, 233) using the Euclidean algorithm?

Step1

We have to find how many divisions are required to find gcd(l44, 233) using the Euclidean algorithm?

Step2

By using the Euclidean algorithm( The Euclidean algorithm, is a productive technique for figuring the best regular divisor(GCD) of two numbers, the biggest number that partitions them two without leaving a remainder.It depends on the rule that the best normal divisor of two numbers does not change if the bigger number is supplanted by its distinction with the more modest number.

)

Here Divisor=144

Dividend=233

144=

=

55=

34=