Nice math riddle try it I DARE YOU?!
Question: Nice math riddle try it I DARE YOU!?
plato and gause are walking down the street, talking to each other!. This is their conversation!.
Gausse:So how many children do you have!?
Plato: I have three children
gausse: How old are they!?
Plato: Their ages is a factor of 36
gausse:THat doesnt tell me how old they are!?
Plato: the sum of their ages is the same as the adress on the other side of the street!.
Gausse: It is still imposible for me to know!
Plato: The oldest is at his grandmothers house
Gausse: Ahh now i know!.
Find each of the childrens ages!Www@Enter-QA@Com
Gausse:So how many children do you have!?
Plato: I have three children
gausse: How old are they!?
Plato: Their ages is a factor of 36
gausse:THat doesnt tell me how old they are!?
Plato: the sum of their ages is the same as the adress on the other side of the street!.
Gausse: It is still imposible for me to know!
Plato: The oldest is at his grandmothers house
Gausse: Ahh now i know!.
Find each of the childrens ages!Www@Enter-QA@Com
Answers:
The three kids are 9, and 2 year old twins!.
There are only 8 ways to get a product of 36 with 3 whole numbers (they must be whole numbers because it's ages, and only kids say "I'm 13 and a half"!)!. I'll add the sums as well for future reference!.
1+1+36=38
1+2+18=21
1+3+12=16
1+4+9=14
1+6+6=13
2+2+9=13
2+3+6=11
3+3+4=10
If the sum (address across the street) was 38, 21, 16, 14, 11, or 10, he would have been able to solve the problem immediately because there is only one possibility for each sum!. But since he couldn't figure it out based on that alone, you know that the house across the street was number 13 because there is no unique solution!. So now there are still two possible answers, 1+6+6 or 2+2+9!. However, not very often do you call one of your twins the "oldest"!. Therefore you know the oldest child is NOT a twin!. Leaving you with 9+2+2!.
Long explanation, sorry!.
;)Www@Enter-QA@Com
There are only 8 ways to get a product of 36 with 3 whole numbers (they must be whole numbers because it's ages, and only kids say "I'm 13 and a half"!)!. I'll add the sums as well for future reference!.
1+1+36=38
1+2+18=21
1+3+12=16
1+4+9=14
1+6+6=13
2+2+9=13
2+3+6=11
3+3+4=10
If the sum (address across the street) was 38, 21, 16, 14, 11, or 10, he would have been able to solve the problem immediately because there is only one possibility for each sum!. But since he couldn't figure it out based on that alone, you know that the house across the street was number 13 because there is no unique solution!. So now there are still two possible answers, 1+6+6 or 2+2+9!. However, not very often do you call one of your twins the "oldest"!. Therefore you know the oldest child is NOT a twin!. Leaving you with 9+2+2!.
Long explanation, sorry!.
;)Www@Enter-QA@Com
the kid on his/her grandma: 18
the other two: 6 & 12
sum: 36
factors of 36: 1, 2, 3, 4, 6, 9, 12, 18, 36Www@Enter-QA@Com
the other two: 6 & 12
sum: 36
factors of 36: 1, 2, 3, 4, 6, 9, 12, 18, 36Www@Enter-QA@Com
6, 3 and 2
or 9,4 and 1!?!?
12, 3 and 1Www@Enter-QA@Com
or 9,4 and 1!?!?
12, 3 and 1Www@Enter-QA@Com
1,2,3,4,6,9,12,18
9*2*2
or
2*3*6
or
4*9*1Www@Enter-QA@Com
9*2*2
or
2*3*6
or
4*9*1Www@Enter-QA@Com
4,3,3Www@Enter-QA@Com
The oldest is 6!. The two younger ones are 2 and 3!.
2*3*6=36Www@Enter-QA@Com
2*3*6=36Www@Enter-QA@Com
9*4*1
18*2*1
3*3*4
2*9*2
2*6*3
!?!?!?Www@Enter-QA@Com
18*2*1
3*3*4
2*9*2
2*6*3
!?!?!?Www@Enter-QA@Com
Well you cant tell and this is very hard i wonder who will get itWww@Enter-QA@Com
I can't wait for thiz answer!.!.!.
{hmmm!.!.!.}Www@Enter-QA@Com
{hmmm!.!.!.}Www@Enter-QA@Com
i dont think there is enough information
if there is an answer, can you tell me!?Www@Enter-QA@Com
if there is an answer, can you tell me!?Www@Enter-QA@Com
they are all 3Www@Enter-QA@Com
3,9,6!? They're all factors of 36!.!.!.!.and it makes since!.!.!.
And 9 is at his Granny's house! YAY!!!!.!.!.!.wait!.!.!.I don't get it!.!.!.Www@Enter-QA@Com
And 9 is at his Granny's house! YAY!!!!.!.!.!.wait!.!.!.I don't get it!.!.!.Www@Enter-QA@Com