Answer :
To divide [tex]\( 3700 \)[/tex] by [tex]\( 12 \)[/tex], we can follow these steps:
1. Understand the division: We need to find out how many times [tex]\( 12 \)[/tex] fits into [tex]\( 3700 \)[/tex]. This means calculating the quotient of these two numbers.
2. Perform the division: [tex]\( 3700 \div 12 = 308.3333 \ldots \)[/tex]
3. Interpret the result:
- The quotient is [tex]\( 308 \)[/tex], which means that [tex]\( 12 \)[/tex] fits into [tex]\( 3700 \)[/tex] exactly [tex]\( 308 \)[/tex] times.
- The decimal part, [tex]\( 0.3333\ldots \)[/tex], indicates that there is a remainder after dividing fully. The remainder can be calculated if needed, but for now, it means there is an extra fraction of [tex]\( 12 \)[/tex] to reach [tex]\( 3700 \)[/tex].
So, the result of dividing [tex]\( 3700 \)[/tex] by [tex]\( 12 \)[/tex] is [tex]\( 308.3333 \ldots \)[/tex], which can also be rounded based on the context if necessary.
1. Understand the division: We need to find out how many times [tex]\( 12 \)[/tex] fits into [tex]\( 3700 \)[/tex]. This means calculating the quotient of these two numbers.
2. Perform the division: [tex]\( 3700 \div 12 = 308.3333 \ldots \)[/tex]
3. Interpret the result:
- The quotient is [tex]\( 308 \)[/tex], which means that [tex]\( 12 \)[/tex] fits into [tex]\( 3700 \)[/tex] exactly [tex]\( 308 \)[/tex] times.
- The decimal part, [tex]\( 0.3333\ldots \)[/tex], indicates that there is a remainder after dividing fully. The remainder can be calculated if needed, but for now, it means there is an extra fraction of [tex]\( 12 \)[/tex] to reach [tex]\( 3700 \)[/tex].
So, the result of dividing [tex]\( 3700 \)[/tex] by [tex]\( 12 \)[/tex] is [tex]\( 308.3333 \ldots \)[/tex], which can also be rounded based on the context if necessary.
