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The number 12 can be written as a sum of consecutive numbers, 3+4+5=12 Another example of a consecutive number sum is 3 since SI 1+2=3 Find 2 numbers that can be written as consecutive sums in more than one way and show those ways. Find 2 numbers that cannot be written as consecutive sums. Explain in detail why they cannot.

The number 12 can be written as a sum of consecutive numbers, 3+4+5=12 Another example of a consecutive number sum is 3 since SI 1+2=3 Find 2 numbers that can be written as consecutive sums in more than one way and show those ways. Find 2 numbers that cannot be written as consecutive sums. Explain in detail why they cannot.

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Complete consecutive numbers. Follow directions carefully and give clear and through explanation (explain simply, 11 grade, in green)
youcubed Consecutive Numbers Handout The number 12 can be written as a sum of consecutive numbers, 3+4+5=12 Another example of a consecutive number sum is 3 since 1+2=3 Find 2 numbers that can be written as consecutive sums in more than one way and show those ways. Find 2 numbers that cannot be written as consecutive sums. Explain in detail why they cannot. Using the hundred chart circle three numbers in a row (horizontally) and add them. Try this with several sets of numbers. For example, 87+88+89. X Describe the pattern that emerges. How does the sum relate to the middle number? Explain in detail why this pattern exists.
Transcribed Image Text:youcubed Consecutive Numbers Handout The number 12 can be written as a sum of consecutive numbers, 3+4+5=12 Another example of a consecutive number sum is 3 since 1+2=3 Find 2 numbers that can be written as consecutive sums in more than one way and show those ways. Find 2 numbers that cannot be written as consecutive sums. Explain in detail why they cannot. Using the hundred chart circle three numbers in a row (horizontally) and add them. Try this with several sets of numbers. For example, 87+88+89. X Describe the pattern that emerges. How does the sum relate to the middle number? Explain in detail why this pattern exists.
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