To find the partial products for 128 x 43, you can break down the multiplication into simpler components. First, split 43 into 40 and 3. Then, calculate the partial products: 128 x 40 = 5120 and 128 x 3 = 384. Finally, add the partial products together: 5120 + 384 = 5504, so 128 x 43 = 5504.
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.
To find the partial products for 128 x 43, you can break down the multiplication into simpler components. First, split 43 into 40 and 3. Then, calculate the partial products: 128 x 40 = 5120 and 128 x 3 = 384. Finally, add the partial products together: 5120 + 384 = 5504, so 128 x 43 = 5504.
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 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.
The partial products of 28 x 14 are 112 and 280. 28 = 8 + 20 ⇒ 28 x 14 = 8 x 14 + 20 x 14 = 112 + 280 14 = 4 + 10 ⇒ 28 x 14 = 28 x 4 + 28 x 10 = 112 + 280 The partial products are the same in the different splits as 28 = 2 x 14. If the numbers had been, say, 17 x 28 then: 28 = 8 + 20 ⇒ 28 x 17 = 8 x 17 + 20 x 17 = 136 + 340 17 = 7 + 10 ⇒ 28 x 17 = 28 x 7 + 28 x 10 = 196 + 280
60 x 40 = 2400 60 x 3 = 180 8 x 40 = 320 8 x 3 = 24
They are: 30*20, 30*8, 2*20 and 2*8.
43 x 28 = 1204