Use the ertended pigeonhole principle to show that there is at least 15 ways to choose 4 integers from 1 to 12 so that all the choices have the same sum.

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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QUESTION 4
Use the ertended pigeonhole principle to show that there is at least 15 ways to choose 4 integers from 1
to 12 so that all the choices have the same sum.
W
ll
09:46 AM
2021-09-20 Page: 1 of 1
Words: 0
E E1 E 2 I 90% e
Transcribed Image Text:Document1 - Microsoft Word (Product Activation Failed) File Home Insert Page Layout References Mailings Review View a ? A Find - 6. % Cut - =,年章 ↓ T Calibri (Body) - 11 A A Aa Aal AaBbCcDc AaBbCcDc AaBbC AaBbCc AaB AaBbCcL E Copy a Replace Paste B I U - abe x, x A ab A I Normal I No Spaci. Heading 1 Heading 2 Change Title Subtitle Format Painter Styles - Select - Clipboard Font Paragraph Styles Editing L 2:1·1•I 11• 2:1:3:1·4: 15.1 6:1 7:18•1 9.1 10. 11· I·12: 1 •13. 1 14: I 15. 1 : 17: 1 18. | 3:1' 4: ·5.1 6.1:7 l:8: 1'9 ' 10: 1 '11: 1'12 :L·13:1' 14:' 15. LA:L 17:L · 18. QUESTION 4 Use the ertended pigeonhole principle to show that there is at least 15 ways to choose 4 integers from 1 to 12 so that all the choices have the same sum. W ll 09:46 AM 2021-09-20 Page: 1 of 1 Words: 0 E E1 E 2 I 90% e
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