Salesman's claim for mechanical keypad lock - 5 buttons and 545 combinations!

The name of the pictureThe name of the pictureThe name of the pictureClash Royale CLAN TAG#URR8PPP











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A company makes mechanical keypad locks.



The keypad is a set of five buttons arranged vertically.



O 
O
O
O
O


The buttons are quite close together. Once a button is pushed in it stays in until the lock is opened or reset.



If the right combination of buttons are pushed then a separate handle can be turned and the door opens. If not the action of turning the handle resets all the buttons so you start again.



The salesman says that there are $545$ different simple 'unlock combinations' which can be 'programmed' into this mechanical lock. Simple unlock combinations are combinations which can be punched into the keypad with a single finger.



Is the salesman correct? why or why not?










share|improve this question

















  • 1




    Have to ask: Is this a 'real' scenario? It sounds like this guy used to sell snake oil before getting into the mechanical lock game.
    – Chowzen
    44 mins ago






  • 1




    @Chowzen, I use a mechanical lock like this most days... This lock I use inspired the puzzle.
    – tom
    18 mins ago














up vote
4
down vote

favorite
1












A company makes mechanical keypad locks.



The keypad is a set of five buttons arranged vertically.



O 
O
O
O
O


The buttons are quite close together. Once a button is pushed in it stays in until the lock is opened or reset.



If the right combination of buttons are pushed then a separate handle can be turned and the door opens. If not the action of turning the handle resets all the buttons so you start again.



The salesman says that there are $545$ different simple 'unlock combinations' which can be 'programmed' into this mechanical lock. Simple unlock combinations are combinations which can be punched into the keypad with a single finger.



Is the salesman correct? why or why not?










share|improve this question

















  • 1




    Have to ask: Is this a 'real' scenario? It sounds like this guy used to sell snake oil before getting into the mechanical lock game.
    – Chowzen
    44 mins ago






  • 1




    @Chowzen, I use a mechanical lock like this most days... This lock I use inspired the puzzle.
    – tom
    18 mins ago












up vote
4
down vote

favorite
1









up vote
4
down vote

favorite
1






1





A company makes mechanical keypad locks.



The keypad is a set of five buttons arranged vertically.



O 
O
O
O
O


The buttons are quite close together. Once a button is pushed in it stays in until the lock is opened or reset.



If the right combination of buttons are pushed then a separate handle can be turned and the door opens. If not the action of turning the handle resets all the buttons so you start again.



The salesman says that there are $545$ different simple 'unlock combinations' which can be 'programmed' into this mechanical lock. Simple unlock combinations are combinations which can be punched into the keypad with a single finger.



Is the salesman correct? why or why not?










share|improve this question













A company makes mechanical keypad locks.



The keypad is a set of five buttons arranged vertically.



O 
O
O
O
O


The buttons are quite close together. Once a button is pushed in it stays in until the lock is opened or reset.



If the right combination of buttons are pushed then a separate handle can be turned and the door opens. If not the action of turning the handle resets all the buttons so you start again.



The salesman says that there are $545$ different simple 'unlock combinations' which can be 'programmed' into this mechanical lock. Simple unlock combinations are combinations which can be punched into the keypad with a single finger.



Is the salesman correct? why or why not?







mathematics logical-deduction keys-and-locks






share|improve this question













share|improve this question











share|improve this question




share|improve this question










asked 1 hour ago









tom

1,9301428




1,9301428







  • 1




    Have to ask: Is this a 'real' scenario? It sounds like this guy used to sell snake oil before getting into the mechanical lock game.
    – Chowzen
    44 mins ago






  • 1




    @Chowzen, I use a mechanical lock like this most days... This lock I use inspired the puzzle.
    – tom
    18 mins ago












  • 1




    Have to ask: Is this a 'real' scenario? It sounds like this guy used to sell snake oil before getting into the mechanical lock game.
    – Chowzen
    44 mins ago






  • 1




    @Chowzen, I use a mechanical lock like this most days... This lock I use inspired the puzzle.
    – tom
    18 mins ago







1




1




Have to ask: Is this a 'real' scenario? It sounds like this guy used to sell snake oil before getting into the mechanical lock game.
– Chowzen
44 mins ago




Have to ask: Is this a 'real' scenario? It sounds like this guy used to sell snake oil before getting into the mechanical lock game.
– Chowzen
44 mins ago




1




1




@Chowzen, I use a mechanical lock like this most days... This lock I use inspired the puzzle.
– tom
18 mins ago




@Chowzen, I use a mechanical lock like this most days... This lock I use inspired the puzzle.
– tom
18 mins ago










3 Answers
3






active

oldest

votes

















up vote
3
down vote













Well, let's see. It's possible for 1 to 5 buttons to be pushed to create a combination, so let's calculate the number of possibilities for each individually, assuming you can pick the order of the buttons to be pushed.



1 Button




Well, there are only 5 possible combinations. This isn't hard.




2 Buttons




The number of possible combinations is C(5,2), or 10. You can arrange the order of each possible combination in 2!, or 2 ways. So the number of possible 2-button combinations is 20.




3 Buttons




Since C(5,3) is also 10, there are 10 different combinations. Each of these combinations can be reordered in 3!, or 6 ways. So the number of possible 3-button combinations is 60.




4 Buttons




C(5,4) is 5. So, there are 5 different combinations which each can be rearranged into 4!, or 24 ways. So the number of possible 4-button combinations is 120.




5 Buttons




Obviously, there is only 1 5-digit combination, but that can be rearranged in 5!, or 120 ways.




Total




5+20+60+120+120 = 325 possible combinations. Assuming there isn't any trickery here, the salesman is indeed incorrect.







share|improve this answer




















  • Great logic and this is correct as far as it goes, but I am afraid that there is something missing from this answer ... plus one for very useful contribution, but not correct I am afraid
    – tom
    1 hour ago

















up vote
3
down vote













I believe the salesman may be underestimating the possibilities. In addition to Excited Raichu's 325 arrangements there are the following possibilities:



1)




No buttons pressed = 1 extra possibility




2)




Two neighboring buttons pressed simultaneously. For example (12)345, or 1(23)45, or 12(34)5, or 123(45). For each of these there is one possibility with a single button press (the pair would have to be pressed first). 12 consisting a pair and a single, 24 consisting a pair and 2 singles, and 24 consisting a pair and 3 singles. So an extra 61 combinations for each of the above. = 244 extra possibility




3)




Two pairs of neighboring buttons pressed so either (12)(34)5, or (12)3(45) or 1(23)(45). In each of these cases there is no option in which one button or pair is pressed (as it would be identical to one of the already covered possibilities). 2 options consisting pressing the two pairs (in either order), and 6 options pressing the 2 pairs and the single. So 8 in total for each of the above . = 24 possibilities




4)




If the buttons were really small then there could be 3 or more pressed simultaneously - but I will ignore these calculations as if that were the case it may be difficult to press only one at a time.




So the total could be at least




325 + 1 + 244 + 24 = 594







share|improve this answer




















  • Ah! I like this answer better.
    – MetaZen
    25 mins ago










  • Good progress here. Plus one,....
    – tom
    8 mins ago

















up vote
1
down vote













I see my latest attempt is similar to @excited-raichu's answer, but I have a slightly different count...



There are




32 different combinations after pushing buttons




Of those, there are:




5 combos where 1 button is pushed, 11 combos where 2 buttons are pushed, 9 combos where 3 buttons are pushed, 5 combos where 4 buttons are pushed, and 1 combo where all 5 buttons are pushed.




Each can be pushed in:




#ButtonsPushed factorial ways




So:




5*1 + 11*2 + 9*6 + 5*24 + 1*120 = 321 possible combos (assuming you don't count no buttons being pushed as a combo).







share|improve this answer






















  • I like your logic, but the mechanical device is more clever than just knowing whether the button is pushed in or not... does that give a hint? Plus one for a useful contribution.
    – tom
    1 hour ago










  • in response to the question edit... interesting edit, but it is way too early for any (more) hints
    – tom
    1 hour ago






  • 1




    Oh, I see what I'm missing: r13(gur beqre gurl ner chfurq va)
    – MetaZen
    1 hour ago










  • Updated my answer
    – MetaZen
    53 mins ago










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3 Answers
3






active

oldest

votes








3 Answers
3






active

oldest

votes









active

oldest

votes






active

oldest

votes








up vote
3
down vote













Well, let's see. It's possible for 1 to 5 buttons to be pushed to create a combination, so let's calculate the number of possibilities for each individually, assuming you can pick the order of the buttons to be pushed.



1 Button




Well, there are only 5 possible combinations. This isn't hard.




2 Buttons




The number of possible combinations is C(5,2), or 10. You can arrange the order of each possible combination in 2!, or 2 ways. So the number of possible 2-button combinations is 20.




3 Buttons




Since C(5,3) is also 10, there are 10 different combinations. Each of these combinations can be reordered in 3!, or 6 ways. So the number of possible 3-button combinations is 60.




4 Buttons




C(5,4) is 5. So, there are 5 different combinations which each can be rearranged into 4!, or 24 ways. So the number of possible 4-button combinations is 120.




5 Buttons




Obviously, there is only 1 5-digit combination, but that can be rearranged in 5!, or 120 ways.




Total




5+20+60+120+120 = 325 possible combinations. Assuming there isn't any trickery here, the salesman is indeed incorrect.







share|improve this answer




















  • Great logic and this is correct as far as it goes, but I am afraid that there is something missing from this answer ... plus one for very useful contribution, but not correct I am afraid
    – tom
    1 hour ago














up vote
3
down vote













Well, let's see. It's possible for 1 to 5 buttons to be pushed to create a combination, so let's calculate the number of possibilities for each individually, assuming you can pick the order of the buttons to be pushed.



1 Button




Well, there are only 5 possible combinations. This isn't hard.




2 Buttons




The number of possible combinations is C(5,2), or 10. You can arrange the order of each possible combination in 2!, or 2 ways. So the number of possible 2-button combinations is 20.




3 Buttons




Since C(5,3) is also 10, there are 10 different combinations. Each of these combinations can be reordered in 3!, or 6 ways. So the number of possible 3-button combinations is 60.




4 Buttons




C(5,4) is 5. So, there are 5 different combinations which each can be rearranged into 4!, or 24 ways. So the number of possible 4-button combinations is 120.




5 Buttons




Obviously, there is only 1 5-digit combination, but that can be rearranged in 5!, or 120 ways.




Total




5+20+60+120+120 = 325 possible combinations. Assuming there isn't any trickery here, the salesman is indeed incorrect.







share|improve this answer




















  • Great logic and this is correct as far as it goes, but I am afraid that there is something missing from this answer ... plus one for very useful contribution, but not correct I am afraid
    – tom
    1 hour ago












up vote
3
down vote










up vote
3
down vote









Well, let's see. It's possible for 1 to 5 buttons to be pushed to create a combination, so let's calculate the number of possibilities for each individually, assuming you can pick the order of the buttons to be pushed.



1 Button




Well, there are only 5 possible combinations. This isn't hard.




2 Buttons




The number of possible combinations is C(5,2), or 10. You can arrange the order of each possible combination in 2!, or 2 ways. So the number of possible 2-button combinations is 20.




3 Buttons




Since C(5,3) is also 10, there are 10 different combinations. Each of these combinations can be reordered in 3!, or 6 ways. So the number of possible 3-button combinations is 60.




4 Buttons




C(5,4) is 5. So, there are 5 different combinations which each can be rearranged into 4!, or 24 ways. So the number of possible 4-button combinations is 120.




5 Buttons




Obviously, there is only 1 5-digit combination, but that can be rearranged in 5!, or 120 ways.




Total




5+20+60+120+120 = 325 possible combinations. Assuming there isn't any trickery here, the salesman is indeed incorrect.







share|improve this answer












Well, let's see. It's possible for 1 to 5 buttons to be pushed to create a combination, so let's calculate the number of possibilities for each individually, assuming you can pick the order of the buttons to be pushed.



1 Button




Well, there are only 5 possible combinations. This isn't hard.




2 Buttons




The number of possible combinations is C(5,2), or 10. You can arrange the order of each possible combination in 2!, or 2 ways. So the number of possible 2-button combinations is 20.




3 Buttons




Since C(5,3) is also 10, there are 10 different combinations. Each of these combinations can be reordered in 3!, or 6 ways. So the number of possible 3-button combinations is 60.




4 Buttons




C(5,4) is 5. So, there are 5 different combinations which each can be rearranged into 4!, or 24 ways. So the number of possible 4-button combinations is 120.




5 Buttons




Obviously, there is only 1 5-digit combination, but that can be rearranged in 5!, or 120 ways.




Total




5+20+60+120+120 = 325 possible combinations. Assuming there isn't any trickery here, the salesman is indeed incorrect.








share|improve this answer












share|improve this answer



share|improve this answer










answered 1 hour ago









Excited Raichu

1,864122




1,864122











  • Great logic and this is correct as far as it goes, but I am afraid that there is something missing from this answer ... plus one for very useful contribution, but not correct I am afraid
    – tom
    1 hour ago
















  • Great logic and this is correct as far as it goes, but I am afraid that there is something missing from this answer ... plus one for very useful contribution, but not correct I am afraid
    – tom
    1 hour ago















Great logic and this is correct as far as it goes, but I am afraid that there is something missing from this answer ... plus one for very useful contribution, but not correct I am afraid
– tom
1 hour ago




Great logic and this is correct as far as it goes, but I am afraid that there is something missing from this answer ... plus one for very useful contribution, but not correct I am afraid
– tom
1 hour ago










up vote
3
down vote













I believe the salesman may be underestimating the possibilities. In addition to Excited Raichu's 325 arrangements there are the following possibilities:



1)




No buttons pressed = 1 extra possibility




2)




Two neighboring buttons pressed simultaneously. For example (12)345, or 1(23)45, or 12(34)5, or 123(45). For each of these there is one possibility with a single button press (the pair would have to be pressed first). 12 consisting a pair and a single, 24 consisting a pair and 2 singles, and 24 consisting a pair and 3 singles. So an extra 61 combinations for each of the above. = 244 extra possibility




3)




Two pairs of neighboring buttons pressed so either (12)(34)5, or (12)3(45) or 1(23)(45). In each of these cases there is no option in which one button or pair is pressed (as it would be identical to one of the already covered possibilities). 2 options consisting pressing the two pairs (in either order), and 6 options pressing the 2 pairs and the single. So 8 in total for each of the above . = 24 possibilities




4)




If the buttons were really small then there could be 3 or more pressed simultaneously - but I will ignore these calculations as if that were the case it may be difficult to press only one at a time.




So the total could be at least




325 + 1 + 244 + 24 = 594







share|improve this answer




















  • Ah! I like this answer better.
    – MetaZen
    25 mins ago










  • Good progress here. Plus one,....
    – tom
    8 mins ago














up vote
3
down vote













I believe the salesman may be underestimating the possibilities. In addition to Excited Raichu's 325 arrangements there are the following possibilities:



1)




No buttons pressed = 1 extra possibility




2)




Two neighboring buttons pressed simultaneously. For example (12)345, or 1(23)45, or 12(34)5, or 123(45). For each of these there is one possibility with a single button press (the pair would have to be pressed first). 12 consisting a pair and a single, 24 consisting a pair and 2 singles, and 24 consisting a pair and 3 singles. So an extra 61 combinations for each of the above. = 244 extra possibility




3)




Two pairs of neighboring buttons pressed so either (12)(34)5, or (12)3(45) or 1(23)(45). In each of these cases there is no option in which one button or pair is pressed (as it would be identical to one of the already covered possibilities). 2 options consisting pressing the two pairs (in either order), and 6 options pressing the 2 pairs and the single. So 8 in total for each of the above . = 24 possibilities




4)




If the buttons were really small then there could be 3 or more pressed simultaneously - but I will ignore these calculations as if that were the case it may be difficult to press only one at a time.




So the total could be at least




325 + 1 + 244 + 24 = 594







share|improve this answer




















  • Ah! I like this answer better.
    – MetaZen
    25 mins ago










  • Good progress here. Plus one,....
    – tom
    8 mins ago












up vote
3
down vote










up vote
3
down vote









I believe the salesman may be underestimating the possibilities. In addition to Excited Raichu's 325 arrangements there are the following possibilities:



1)




No buttons pressed = 1 extra possibility




2)




Two neighboring buttons pressed simultaneously. For example (12)345, or 1(23)45, or 12(34)5, or 123(45). For each of these there is one possibility with a single button press (the pair would have to be pressed first). 12 consisting a pair and a single, 24 consisting a pair and 2 singles, and 24 consisting a pair and 3 singles. So an extra 61 combinations for each of the above. = 244 extra possibility




3)




Two pairs of neighboring buttons pressed so either (12)(34)5, or (12)3(45) or 1(23)(45). In each of these cases there is no option in which one button or pair is pressed (as it would be identical to one of the already covered possibilities). 2 options consisting pressing the two pairs (in either order), and 6 options pressing the 2 pairs and the single. So 8 in total for each of the above . = 24 possibilities




4)




If the buttons were really small then there could be 3 or more pressed simultaneously - but I will ignore these calculations as if that were the case it may be difficult to press only one at a time.




So the total could be at least




325 + 1 + 244 + 24 = 594







share|improve this answer












I believe the salesman may be underestimating the possibilities. In addition to Excited Raichu's 325 arrangements there are the following possibilities:



1)




No buttons pressed = 1 extra possibility




2)




Two neighboring buttons pressed simultaneously. For example (12)345, or 1(23)45, or 12(34)5, or 123(45). For each of these there is one possibility with a single button press (the pair would have to be pressed first). 12 consisting a pair and a single, 24 consisting a pair and 2 singles, and 24 consisting a pair and 3 singles. So an extra 61 combinations for each of the above. = 244 extra possibility




3)




Two pairs of neighboring buttons pressed so either (12)(34)5, or (12)3(45) or 1(23)(45). In each of these cases there is no option in which one button or pair is pressed (as it would be identical to one of the already covered possibilities). 2 options consisting pressing the two pairs (in either order), and 6 options pressing the 2 pairs and the single. So 8 in total for each of the above . = 24 possibilities




4)




If the buttons were really small then there could be 3 or more pressed simultaneously - but I will ignore these calculations as if that were the case it may be difficult to press only one at a time.




So the total could be at least




325 + 1 + 244 + 24 = 594








share|improve this answer












share|improve this answer



share|improve this answer










answered 29 mins ago









Penguino

6,7621866




6,7621866











  • Ah! I like this answer better.
    – MetaZen
    25 mins ago










  • Good progress here. Plus one,....
    – tom
    8 mins ago
















  • Ah! I like this answer better.
    – MetaZen
    25 mins ago










  • Good progress here. Plus one,....
    – tom
    8 mins ago















Ah! I like this answer better.
– MetaZen
25 mins ago




Ah! I like this answer better.
– MetaZen
25 mins ago












Good progress here. Plus one,....
– tom
8 mins ago




Good progress here. Plus one,....
– tom
8 mins ago










up vote
1
down vote













I see my latest attempt is similar to @excited-raichu's answer, but I have a slightly different count...



There are




32 different combinations after pushing buttons




Of those, there are:




5 combos where 1 button is pushed, 11 combos where 2 buttons are pushed, 9 combos where 3 buttons are pushed, 5 combos where 4 buttons are pushed, and 1 combo where all 5 buttons are pushed.




Each can be pushed in:




#ButtonsPushed factorial ways




So:




5*1 + 11*2 + 9*6 + 5*24 + 1*120 = 321 possible combos (assuming you don't count no buttons being pushed as a combo).







share|improve this answer






















  • I like your logic, but the mechanical device is more clever than just knowing whether the button is pushed in or not... does that give a hint? Plus one for a useful contribution.
    – tom
    1 hour ago










  • in response to the question edit... interesting edit, but it is way too early for any (more) hints
    – tom
    1 hour ago






  • 1




    Oh, I see what I'm missing: r13(gur beqre gurl ner chfurq va)
    – MetaZen
    1 hour ago










  • Updated my answer
    – MetaZen
    53 mins ago














up vote
1
down vote













I see my latest attempt is similar to @excited-raichu's answer, but I have a slightly different count...



There are




32 different combinations after pushing buttons




Of those, there are:




5 combos where 1 button is pushed, 11 combos where 2 buttons are pushed, 9 combos where 3 buttons are pushed, 5 combos where 4 buttons are pushed, and 1 combo where all 5 buttons are pushed.




Each can be pushed in:




#ButtonsPushed factorial ways




So:




5*1 + 11*2 + 9*6 + 5*24 + 1*120 = 321 possible combos (assuming you don't count no buttons being pushed as a combo).







share|improve this answer






















  • I like your logic, but the mechanical device is more clever than just knowing whether the button is pushed in or not... does that give a hint? Plus one for a useful contribution.
    – tom
    1 hour ago










  • in response to the question edit... interesting edit, but it is way too early for any (more) hints
    – tom
    1 hour ago






  • 1




    Oh, I see what I'm missing: r13(gur beqre gurl ner chfurq va)
    – MetaZen
    1 hour ago










  • Updated my answer
    – MetaZen
    53 mins ago












up vote
1
down vote










up vote
1
down vote









I see my latest attempt is similar to @excited-raichu's answer, but I have a slightly different count...



There are




32 different combinations after pushing buttons




Of those, there are:




5 combos where 1 button is pushed, 11 combos where 2 buttons are pushed, 9 combos where 3 buttons are pushed, 5 combos where 4 buttons are pushed, and 1 combo where all 5 buttons are pushed.




Each can be pushed in:




#ButtonsPushed factorial ways




So:




5*1 + 11*2 + 9*6 + 5*24 + 1*120 = 321 possible combos (assuming you don't count no buttons being pushed as a combo).







share|improve this answer














I see my latest attempt is similar to @excited-raichu's answer, but I have a slightly different count...



There are




32 different combinations after pushing buttons




Of those, there are:




5 combos where 1 button is pushed, 11 combos where 2 buttons are pushed, 9 combos where 3 buttons are pushed, 5 combos where 4 buttons are pushed, and 1 combo where all 5 buttons are pushed.




Each can be pushed in:




#ButtonsPushed factorial ways




So:




5*1 + 11*2 + 9*6 + 5*24 + 1*120 = 321 possible combos (assuming you don't count no buttons being pushed as a combo).








share|improve this answer














share|improve this answer



share|improve this answer








edited 27 mins ago

























answered 1 hour ago









MetaZen

73912




73912











  • I like your logic, but the mechanical device is more clever than just knowing whether the button is pushed in or not... does that give a hint? Plus one for a useful contribution.
    – tom
    1 hour ago










  • in response to the question edit... interesting edit, but it is way too early for any (more) hints
    – tom
    1 hour ago






  • 1




    Oh, I see what I'm missing: r13(gur beqre gurl ner chfurq va)
    – MetaZen
    1 hour ago










  • Updated my answer
    – MetaZen
    53 mins ago
















  • I like your logic, but the mechanical device is more clever than just knowing whether the button is pushed in or not... does that give a hint? Plus one for a useful contribution.
    – tom
    1 hour ago










  • in response to the question edit... interesting edit, but it is way too early for any (more) hints
    – tom
    1 hour ago






  • 1




    Oh, I see what I'm missing: r13(gur beqre gurl ner chfurq va)
    – MetaZen
    1 hour ago










  • Updated my answer
    – MetaZen
    53 mins ago















I like your logic, but the mechanical device is more clever than just knowing whether the button is pushed in or not... does that give a hint? Plus one for a useful contribution.
– tom
1 hour ago




I like your logic, but the mechanical device is more clever than just knowing whether the button is pushed in or not... does that give a hint? Plus one for a useful contribution.
– tom
1 hour ago












in response to the question edit... interesting edit, but it is way too early for any (more) hints
– tom
1 hour ago




in response to the question edit... interesting edit, but it is way too early for any (more) hints
– tom
1 hour ago




1




1




Oh, I see what I'm missing: r13(gur beqre gurl ner chfurq va)
– MetaZen
1 hour ago




Oh, I see what I'm missing: r13(gur beqre gurl ner chfurq va)
– MetaZen
1 hour ago












Updated my answer
– MetaZen
53 mins ago




Updated my answer
– MetaZen
53 mins ago

















 

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