Place value helps simplify multiplication by allowing you to break down the two-digit number and the multiple of ten into manageable parts. For example, when multiplying 23 by 40, you can first multiply 23 by 4 (which equals 92) and then add the appropriate number of zeros based on the place value of 40 (in this case, one zero). This method reduces complexity and makes calculations easier, leveraging the base-10 system effectively.
2,5 or 8
Place value helps simplify the multiplication of a two-digit number by a multiple of 10 by allowing you to focus on the two-digit number first and then easily add the zero(s) associated with the multiple of 10. For example, when multiplying 23 by 40, you can first calculate 23 x 4, which equals 92, and then add one zero to get 920. This approach makes calculations easier and reduces the chances of errors. Understanding place value thus streamlines the multiplication process.
The digit in the hundreds place in the number 2378.91 is the digit 3.
To multiply a 2-digit number by another 2-digit number, you can use the standard multiplication method. Multiply the ones digit of the second number by both digits of the first number and write the results in the appropriate place value positions. Then, multiply the tens digit of the second number by both digits of the first number and place them in the corresponding positions, considering any carry-overs. Finally, add the two partial products to get the final result.
The digit in the tenths place of the number 1465.98 is the digit 9.
No. A number with multiple digits does not have a place value. A single digit in a multi-digit number has a place value.
2,5 or 8
To calculate 12 x 90, you simply multiply the two numbers together. 12 x 90 = 1080. This is because when you multiply a two-digit number by a two-digit number, you multiply the ones place of the first number by the ones place of the second number, and then the tens place of the first number by the ones place of the second number, and so on.
To multiply two digit numbers, multiply each place value of a factor by each place value digit and add the results.
Place value helps simplify the multiplication of a two-digit number by a multiple of 10 by allowing you to focus on the two-digit number first and then easily add the zero(s) associated with the multiple of 10. For example, when multiplying 23 by 40, you can first calculate 23 x 4, which equals 92, and then add one zero to get 920. This approach makes calculations easier and reduces the chances of errors. Understanding place value thus streamlines the multiplication process.
The digit in the hundreds place in the number 2378.91 is the digit 3.
To multiply a 2-digit number by another 2-digit number, you can use the standard multiplication method. Multiply the ones digit of the second number by both digits of the first number and write the results in the appropriate place value positions. Then, multiply the tens digit of the second number by both digits of the first number and place them in the corresponding positions, considering any carry-overs. Finally, add the two partial products to get the final result.
Multiplying a 2-digit number by a 1-digit number involves multiplying the digits in the ones and tens place and then adding the products. Similarly, multiplying a 3-digit number by a 1-digit number follows the same principle, where you multiply the digits in the ones, tens, and hundreds place and then add the products. The main difference is that in the latter case, you are dealing with three sets of digits to multiply and add, whereas in the former, you only have two sets of digits.
it means multiply the the number in the ones place by two and use that number to subtract
The digit in the tenths place of the number 809.47321 is the digit 4.
The digit in the tenths place of the number 1465.98 is the digit 9.
27 multiplied by 68 equals 1836. To calculate this, you would multiply the digit in the ones place of the first number (7) by the second number (68), then multiply the digit in the tens place of the first number (2) by the second number and shift the result one place to the left, and finally add these two products together to get the final answer.