0
I think this means what digit appears in the units column (the right-most) when you multiply a number by 5. If the original number was even (divisible exactly by 2) the right-most digit will be "0". If odd, it will be "5". Examples 30 x 5 = 150, and 31 x 5 =155. If there are places to the right of the decimal point, you could get anything, example 31.6 x 5 = 158.0
What else can I help you with?
How would you multiply 213 times 328 in standard algorithm?
To multiply 213 by 328 using the standard algorithm, first write the numbers vertically, aligning the digits by place value. Multiply 213 by each digit of 328, starting from the rightmost digit (8), and write each result below, shifting one place to the left for each subsequent digit (2 and then 3). Finally, add all the results together to get the final product, which is 69,984.
How do you find a product by using standard algorithm?
To find a product using the standard algorithm, you start by writing the numbers to be multiplied in a vertical format, aligning them by place value. Multiply each digit of the bottom number by each digit of the top number, starting from the rightmost digit, and write each intermediate product below, shifting one place to the left for each new row. Finally, add all the partial products together to get the final result. This method ensures accurate multiplication, even with larger numbers.
What is the procedure for multiplying by a one digit number?
To multiply a number by a one-digit number, start by writing the larger number above the smaller one, aligning the digits to the right. Multiply each digit of the larger number by the one-digit number, starting from the rightmost digit, carrying over any values as necessary. Write each result below the line, and if there are any carries, add them to the next left digit's product. Finally, sum all the results to get the final product.
Multiply 123456789 by a 1 digit number other than 1 to get a product containing each of the nine digits once and only once?
8
What is the partial product for 315 x 4?
To find the partial product for 315 x 4, you multiply each digit of 315 by 4 separately. Starting with the rightmost digit, you get 5 x 4 = 20. Next, you move to the middle digit, 1, and get 1 x 4 = 4. Finally, you multiply the leftmost digit, 3, by 4 to get 12. Combining these results, you get the partial products 120, 60, and 4, which sum up to 484.
How do you multiply by two-digit numbers?
To multiply two digit numbers, multiply each place value of a factor by each place value digit and add the results.
How would you multiply 213 times 328 in standard algorithm?
To multiply 213 by 328 using the standard algorithm, first write the numbers vertically, aligning the digits by place value. Multiply 213 by each digit of 328, starting from the rightmost digit (8), and write each result below, shifting one place to the left for each subsequent digit (2 and then 3). Finally, add all the results together to get the final product, which is 69,984.
How do you find a product by using standard algorithm?
To find a product using the standard algorithm, you start by writing the numbers to be multiplied in a vertical format, aligning them by place value. Multiply each digit of the bottom number by each digit of the top number, starting from the rightmost digit, and write each intermediate product below, shifting one place to the left for each new row. Finally, add all the partial products together to get the final result. This method ensures accurate multiplication, even with larger numbers.
What is the procedure for multiplying by a one digit number?
To multiply a number by a one-digit number, start by writing the larger number above the smaller one, aligning the digits to the right. Multiply each digit of the larger number by the one-digit number, starting from the rightmost digit, carrying over any values as necessary. Write each result below the line, and if there are any carries, add them to the next left digit's product. Finally, sum all the results to get the final product.
If there is partial quotient then there must be partial product. If there is partial product, how do you do it?
In division, the partial quotient method involves breaking down the dividend into smaller, more manageable parts to simplify the division process. The partial product method, on the other hand, is commonly used in multiplication and involves multiplying each digit in one number by each digit in the other number and then adding the results. To perform the partial product method, you would multiply each digit of the multiplicand by each digit of the multiplier, starting from the rightmost digit and moving leftwards, and then summing up the products to get the final result.
Multiply 123456789 by a 1 digit number other than 1 to get a product containing each of the nine digits once and only once?
8
Explain why second partial product is always greater than the first partial priduct when you multiply two 2-digit numbers?
The product of two digit numbers is always greater than either.
Estimate the product of 77 and 33?
When estimating, you round each of the terms. When the ones-place digit is greater than five, the tens-place digit rounds up. Because 77 is greater than 75, it rounds up to 80. And because 33 is less than 35, it rounds to 30. So, to estimate the product of 77 and 33, you multiply 80 and 30. 80 x 30 = 240. Therefore, the answer is 240.
How does the place of each digit help the value of the number?
the place of each digit help the value of the number by using your multuplication
How do you multiply 313 times 3?
In this case you can take each digit and multiply it by 3, to give 939.
What is the partial product for 315 x 4?
To find the partial product for 315 x 4, you multiply each digit of 315 by 4 separately. Starting with the rightmost digit, you get 5 x 4 = 20. Next, you move to the middle digit, 1, and get 1 x 4 = 4. Finally, you multiply the leftmost digit, 3, by 4 to get 12. Combining these results, you get the partial products 120, 60, and 4, which sum up to 484.
How did you find each of the products?
You multiply together the components of each product.
