Answer :
Sure, let's determine if 3 is a factor of [tex]\(141\)[/tex].
To check if a number is a factor of another number, we need to see if the second number can be divided evenly by the first number without leaving a remainder.
1. Divide [tex]\(141\)[/tex] by [tex]\(3\)[/tex].
2. If the result is an integer and there is no remainder, then [tex]\(3\)[/tex] is a factor of [tex]\(141\)[/tex].
When we divide [tex]\(141\)[/tex] by [tex]\(3\)[/tex]:
[tex]\[
141 \div 3 = 47
\][/tex]
The division is exact, and there is no remainder. This means [tex]\(141\)[/tex] can be evenly divided by [tex]\(3\)[/tex].
Therefore, the answer is:
Yes, 3 is a factor of [tex]\(141\)[/tex].
To check if a number is a factor of another number, we need to see if the second number can be divided evenly by the first number without leaving a remainder.
1. Divide [tex]\(141\)[/tex] by [tex]\(3\)[/tex].
2. If the result is an integer and there is no remainder, then [tex]\(3\)[/tex] is a factor of [tex]\(141\)[/tex].
When we divide [tex]\(141\)[/tex] by [tex]\(3\)[/tex]:
[tex]\[
141 \div 3 = 47
\][/tex]
The division is exact, and there is no remainder. This means [tex]\(141\)[/tex] can be evenly divided by [tex]\(3\)[/tex].
Therefore, the answer is:
Yes, 3 is a factor of [tex]\(141\)[/tex].
