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Use the standard algorithm to find the product of 853 and 59. Record the product of multiplying by the ones digit, the product of multiplying by the tens digit, and the final product.(2 points) The product of multiplying the ones digit of 59 by 853 is . The product of multiplying the tens digit of 59 by 853 is . The product is .

11 answers

To find the product of 853 and 59 using the standard algorithm, we will break it down step by step.

  1. Multiply by the ones digit (which is 9): \[ 853 \times 9 = 7677 \]

  2. Multiply by the tens digit (which is 5, representing 50): \[ 853 \times 50 = 42650 \]

  3. Add the two products together: \[ 7677 + 42650 = 50327 \]

Now, we can summarize the results:

  • The product of multiplying the ones digit of 59 by 853 is 7677.
  • The product of multiplying the tens digit of 59 by 853 is 42650.
  • The final product is 50327.

To summarize:

  • The product of multiplying the ones digit of 59 by 853 is 7677.
  • The product of multiplying the tens digit of 59 by 853 is 42650.
  • The product is 50327.
JUST ANSWER

The product of multiplying the ones digit of 59 by 853 is 7677. The product of multiplying the tens digit of 59 by 853 is 42650. The product is 50327.

Use the standard algorithm to multiply 475×96 . Record the product of multiplying by the ones digit, the product of multiplying by the tens digit, and the final product.(2 points) The product of multiplying by the ones digit is . The product of multiplying by the tens digit is . The product is

The calculation of \( 475 \times 96 \) using the standard algorithm involves the following steps:

  1. Multiply by the ones digit (6): \[ 475 \times 6 = 2850 \]

  2. Multiply by the tens digit (9, which represents 90): \[ 475 \times 90 = 42750 \]

  3. Add the two products together: \[ 2850 + 42750 = 45600 \]

Now, to summarize:

  • The product of multiplying by the ones digit is 2850.
  • The product of multiplying by the tens digit is 42750.
  • The product is 45600.
Use the standard algorithm to find the product of 246 and 188. Record the products of each multiplying through by each place value in 188 as well as the final product.(2 points) The product of multiplying by the ones digit is . The product of multiplying by the tens digit is . The product of multiplying by the hundreds digit is . The product is .

To find the product of \(246\) and \(188\) using the standard algorithm, we will break it down step by step:

  1. Multiply by the ones digit (8): \[ 246 \times 8 = 1968 \]

  2. Multiply by the tens digit (8, which represents 80): \[ 246 \times 80 = 19680 \]

  3. Multiply by the hundreds digit (1, which represents 100): \[ 246 \times 100 = 24600 \]

  4. Add the three products together: \[ 1968 + 19680 + 24600 = 46248 \]

Now, to summarize:

  • The product of multiplying by the ones digit is 1968.
  • The product of multiplying by the tens digit is 19680.
  • The product of multiplying by the hundreds digit is 24600.
  • The product is 46248.
Use the standard algorithm to find the product of 319 and 384. Record the products of each multiplying through by each place value in 384 as well as the final product.(2 points) The product of multiplying by the ones digit is . The product of multiplying by the tens digit is . The product of multiplying by the hundreds digit is . The product is .

Let's calculate the product of \(319\) and \(384\) using the standard algorithm:

  1. Multiply by the ones digit (4): \[ 319 \times 4 = 1276 \]

  2. Multiply by the tens digit (8, which represents 80): \[ 319 \times 80 = 25520 \]

  3. Multiply by the hundreds digit (3, which represents 300): \[ 319 \times 300 = 95700 \]

  4. Add the three products together: \[ 1276 + 25520 + 95700 = 122256 \]

Now, to summarize:

  • The product of multiplying by the ones digit is 1276.
  • The product of multiplying by the tens digit is 25520.
  • The product of multiplying by the hundreds digit is 95700.
  • The product is 122256.
sorry but 122256 is wrong

Let's recalculate the product of \(319\) and \(384\) step by step.

  1. Multiply by the ones digit (4): \[ 319 \times 4 = 1276 \]

  2. Multiply by the tens digit (8, which represents 80): \[ 319 \times 80 = 25520 \]

  3. Multiply by the hundreds digit (3, which represents 300): \[ 319 \times 300 = 95700 \]

Now, we need to sum all these products:

\[ 1276 + 25520 + 95700 \]

Let’s compute that carefully:

  • Add \(1276\) and \(25520\): \[ 1276 + 25520 = 26796 \]

  • Now add that result to \(95700\): \[ 26796 + 95700 = 122496 \]

Thus, the correct calculations yield:

  • The product of multiplying by the ones digit is 1276.
  • The product of multiplying by the tens digit is 25520.
  • The product of multiplying by the hundreds digit is 95700.
  • The final product is 122496.

Thank you for your patience, and I apologize for the error earlier!