To find the partial products for 128 x 43, we can break down the multiplication using the distributive property. We can express 43 as 40 + 3. Therefore, the partial products are calculated as follows: 128 x 40 = 5120 and 128 x 3 = 384. Adding these together gives the total: 5120 + 384 = 5504.
To find the partial product of 4 x 27, you can break down 27 into its components. For example, 27 can be expressed as 20 + 7. Then, you calculate the partial products: 4 x 20 = 80 and 4 x 7 = 28. Adding these together gives you a total of 80 + 28 = 108, so the partial products lead to the final result of 4 x 27 = 108.
To show partial products for the multiplication problem 52 x 43, first break down each number into its place values: 52 can be expressed as 50 + 2 and 43 as 40 + 3. Next, multiply each part: 50 x 40 = 2000, 50 x 3 = 150, 2 x 40 = 80, and 2 x 3 = 6. Finally, add the partial products together: 2000 + 150 + 80 + 6 = 2236, so 52 x 43 equals 2236.
They are: 30*20, 30*8, 2*20 and 2*8.
30 x 20 = 600 30 x 8 = 240 4 x 20 = 80 4 x 8 = 32
20 x 40 = 800 8 x 40 = 320 3 x 20 = 60 3 x 8 = 24
To find the partial products for 128 x 43, we can break down the multiplication using the distributive property. We can express 43 as 40 + 3. Therefore, the partial products are calculated as follows: 128 x 40 = 5120 and 128 x 3 = 384. Adding these together gives the total: 5120 + 384 = 5504.
34 x 28 = 34 x (20 + 8) First partial product is: (30 + 4) x 8 = 240 + 32 Second partial product is: (30 + 4) x 20 = 600 + 80 Sum of partial products = total product = 600 + 240 + 80 + 32 = 952
60 x 40 = 2400 8 x 40 = 320 60 x 3 = 180 8 x 3 = 24 68 x 43 = 2924
4 x 20 = 80 4 x 7 = 28 80 + 28 = 108 4 x 27 = 108
To find the partial product of 4 x 27, you can break down 27 into its components. For example, 27 can be expressed as 20 + 7. Then, you calculate the partial products: 4 x 20 = 80 and 4 x 7 = 28. Adding these together gives you a total of 80 + 28 = 108, so the partial products lead to the final result of 4 x 27 = 108.
To find the partial products of 28 times 14, you would multiply each digit in the ones place of the second number (4) by each digit in the ones place of the first number (8), resulting in 32. Next, you would multiply each digit in the tens place of the second number (1) by each digit in the ones place of the first number (8), resulting in 8. Finally, you would add these two products together to get the final answer of 392.
To show partial products for the multiplication problem 52 x 43, first break down each number into its place values: 52 can be expressed as 50 + 2 and 43 as 40 + 3. Next, multiply each part: 50 x 40 = 2000, 50 x 3 = 150, 2 x 40 = 80, and 2 x 3 = 6. Finally, add the partial products together: 2000 + 150 + 80 + 6 = 2236, so 52 x 43 equals 2236.
60 x 40 = 2400 60 x 3 = 180 8 x 40 = 320 8 x 3 = 24
how to find the partial products of a number
They are: 30*20, 30*8, 2*20 and 2*8.
43 x 28 = 1204