b. Explain why this algorithm works. Choose the correct answer below. A. The sum of any three two-digit numbers formed from two three-digit numbers is always equal to the sum of those two three-digit numbers. B. The placement of partial sums under their addends accounts for place value. C. Finding one partial sum at a time eliminates the possibility of intermediate mistakes. D. None of the partial sums were found by adding two of the same number.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter10: Sequences, Series, And Probability
Section: Chapter Questions
Problem 9T
Question

need help with b

Janet worked her addition problems by placing the partial sums as shown.
a. Use this method to work the accompanying addition problems.
b. Explain why this algorithm works.
ii. Determine the partial sums and work the provided addition problem.
b. Explain why this algorithm works. Choose the correct answer below.
569
+ 645
14
10
11
1214
12
1345
468
+ 582
10
14
9
1050
O A. The sum of any three two-digit numbers formed from two three-digit numbers is always equal to the sum of
those two three-digit numbers.
B. The placement of partial sums under their addends accounts for place value.
C. Finding one partial sum at a time eliminates the possibility of intermediate mistakes.
D. None of the partial sums were found by adding two of the same number.
Transcribed Image Text:Janet worked her addition problems by placing the partial sums as shown. a. Use this method to work the accompanying addition problems. b. Explain why this algorithm works. ii. Determine the partial sums and work the provided addition problem. b. Explain why this algorithm works. Choose the correct answer below. 569 + 645 14 10 11 1214 12 1345 468 + 582 10 14 9 1050 O A. The sum of any three two-digit numbers formed from two three-digit numbers is always equal to the sum of those two three-digit numbers. B. The placement of partial sums under their addends accounts for place value. C. Finding one partial sum at a time eliminates the possibility of intermediate mistakes. D. None of the partial sums were found by adding two of the same number.
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