Question

what do all the multiples of 10 have in common? every multiple of 10 has at least 1 zero at the end of the number and can be written using 10 as a factor 1 time. what do all the multiples of 100 have in common? every multiple of 100 has at least ? at the end of the number and can be written using 2 zeroes 3 zeroes

Explanation:

Step1: Analyze multiples of 100

A multiple of 100 is of the form \(n\times100\) where \(n\) is an integer. Since \(100 = 10\times10=2\times5\times2\times5\), when we multiply 100 by any integer, the resulting number will end with two - zeroes.

Step2: Determine the common property

All multiples of 100 have at least 2 zeroes at the end of the number and can be written using 100 as a factor at least 1 time.

Answer:

2 zeroes