GO ON BOB - Revision history

Oscarlevin at 01:34, 15 July 2013

2013-07-15T01:34:18Z

← Older revision		Revision as of 19:34, 14 July 2013
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	171 - 97 <nowiki>=</nowiki> 74, which gives 97 + 74 <nowiki>=</nowiki> 171 as the equation represented by the words. }}		171 - 97 <nowiki>=</nowiki> 74, which gives 97 + 74 <nowiki>=</nowiki> 171 as the equation represented by the words. }}

			==See also==

			[[Cryptarithmetic]]

			[[Lean meat]]

	[[Category: Cryptarithmetic puzzles]]		[[Category: Cryptarithmetic puzzles]]
	[[Category: Number theory]]		[[Category: Number theory]]

Oscarlevin at 01:12, 15 July 2013

2013-07-15T01:12:16Z

← Older revision		Revision as of 19:12, 14 July 2013
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	{{Hint \| If you can decide what B is first, then that drastically limits the possibilities for G.}}		{{Hint \| If you can decide what B is first, then that drastically limits the possibilities for G.}}

	{{Answer \| <m>97 + 74 = 171</m>}}		{{Answer \| <m>97 + 74 = 171</m>}}

	{{Solution \| The sum of two 2-digit numbers has to be less than 200 (because 99+99<nowiki>=</nowiki>198), so B < 2.		{{Solution \| The sum of two 2-digit numbers has to be less than 200 (because 99+99<nowiki>=</nowiki>198), so B < 2.

Oscarlevin at 01:50, 7 July 2013

2013-07-07T01:50:43Z

← Older revision		Revision as of 19:50, 6 July 2013
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	{{Hint \| If you can decide what B is first, then that drastically limits the possibilities for G.}}		{{Hint \| If you can decide what B is first, then that drastically limits the possibilities for G.}}

	{{Answer \| <m>97 + 74 = 171</m>}}		{{Answer \| <m>97 + 74 = 171</m>}}

	{{Solution \| The sum of two 2-digit numbers has to be less than 200 (because 99+99<nowiki>=</nowiki>198), so B < 2.		{{Solution \| The sum of two 2-digit numbers has to be less than 200 (because 99+99<nowiki>=</nowiki>198), so B < 2.

Oscarlevin at 20:00, 30 June 2013

2013-06-30T20:00:10Z

← Older revision		Revision as of 14:00, 30 June 2013
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			I believe this is original.

			==Puzzle==

	Solve this cryptarithmetic (each letter represents a unique digit 0 to 9). GO + ON = BOB, given that BOB is divisible by G.		Solve this cryptarithmetic (each letter represents a unique digit 0 to 9). GO + ON = BOB, given that BOB is divisible by G.

			==Help==

			{{Hint \| If you can decide what B is first, then that drastically limits the possibilities for G.}}

			{{Answer \| <m>97 + 74 = 171</m>}}

	{{Solution \| The sum of two 2-digit numbers has to be less than 200 (because 99+99<nowiki>=</nowiki>198), so B < 2.		{{Solution \| The sum of two 2-digit numbers has to be less than 200 (because 99+99<nowiki>=</nowiki>198), so B < 2.

Oscarlevin at 01:33, 12 May 2013

2013-05-12T01:33:36Z

← Older revision		Revision as of 19:33, 11 May 2013
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	Solve this cryptarithmetic (each letter represents a unique digit 0 to 9). GO + ON = BOB, given that BOB is divisible by G.		Solve this cryptarithmetic (each letter represents a unique digit 0 to 9). GO + ON = BOB, given that BOB is divisible by G.

	{{~~solution~~ \| The sum of two 2-digit numbers has to be less than 200 (because 99+99<nowiki>=</nowiki>198), so B < 2.		{{Solution \| The sum of two 2-digit numbers has to be less than 200 (because 99+99<nowiki>=</nowiki>198), so B < 2.

	B is not 0, because that would require the sum of two 2-digit numbers to be less than one of those 2-digit numbers (specifically, "BOB" would be "ON" rounded down to a lower multiple of ten).		B is not 0, because that would require the sum of two 2-digit numbers to be less than one of those 2-digit numbers (specifically, "BOB" would be "ON" rounded down to a lower multiple of ten).

Zerrakhi at 13:35, 18 October 2010

2010-10-18T13:35:17Z

@@ Line 1: / Line 1: @@
 Solve this cryptarithmetic (each letter represents a unique digit 0 to 9).  GO + ON = BOB, given that BOB is divisible by G.
 [[Category: Cryptarithmetic puzzles]]
 [[Category: Number theory]]

Oscarlevin at 02:54, 28 May 2010

2010-05-28T02:54:19Z

← Older revision		Revision as of 20:54, 27 May 2010
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	Solve this cryptarithmetic (each letter represents a unique digit 0 to 9). GO + ON = BOB, given that BOB is divisible by G.		Solve this cryptarithmetic (each letter represents a unique digit 0 to 9). GO + ON = BOB, given that BOB is divisible by G.

	[[Category: Cryptarithmetic]]		[[Category: Cryptarithmetic puzzles]]
	[[Category: Number theory]]		[[Category: Number theory]]

199.120.19.229 at 12:50, 4 May 2010

2010-05-04T12:50:17Z

← Older revision		Revision as of 06:50, 4 May 2010
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	Solve this cryptarithmetic (each letter represents a unique digit 0 to 9). GO + ON = BOB, ~~give then~~ BOB is divisible by G.		Solve this cryptarithmetic (each letter represents a unique digit 0 to 9). GO + ON = BOB, given that BOB is divisible by G.

	[[Category: Cryptarithmetic]]		[[Category: Cryptarithmetic]]
	[[Category: Number theory]]		[[Category: Number theory]]

199.120.19.229: Created page with 'Solve this cryptarithmetic (each letter represents a unique digit 0 to 9). GO + ON = BOB, give then BOB is divisible by G. Category: Cryptarithmetic [[Category: Number theo…'

2010-05-04T12:49:54Z

Created page with 'Solve this cryptarithmetic (each letter represents a unique digit 0 to 9). GO + ON = BOB, give then BOB is divisible by G. Category: Cryptarithmetic [[Category: Number theo…'

New page

Solve this cryptarithmetic (each letter represents a unique digit 0 to 9). GO + ON = BOB, give then BOB is divisible by G.

[[Category: Cryptarithmetic]]
[[Category: Number theory]]

← Older revision		Revision as of 19:12, 14 July 2013
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	{{Hint \| If you can decide what B is first, then that drastically limits the possibilities for G.}}		{{Hint \| If you can decide what B is first, then that drastically limits the possibilities for G.}}

	{{Answer \| <m>97 + 74 = 171</m>}}		{{Answer \| <m>97 + 74 = 171</m>}}

	{{Solution \| The sum of two 2-digit numbers has to be less than 200 (because 99+99<nowiki>=</nowiki>198), so B < 2.		{{Solution \| The sum of two 2-digit numbers has to be less than 200 (because 99+99<nowiki>=</nowiki>198), so B < 2.

← Older revision		Revision as of 19:50, 6 July 2013
Line 8:		Line 8:

	{{Hint \| If you can decide what B is first, then that drastically limits the possibilities for G.}}		{{Hint \| If you can decide what B is first, then that drastically limits the possibilities for G.}}

	{{Answer \| <m>97 + 74 = 171</m>}}		{{Answer \| <m>97 + 74 = 171</m>}}

	{{Solution \| The sum of two 2-digit numbers has to be less than 200 (because 99+99<nowiki>=</nowiki>198), so B < 2.		{{Solution \| The sum of two 2-digit numbers has to be less than 200 (because 99+99<nowiki>=</nowiki>198), so B < 2.