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A Very Tricky Riddle. Let's See Who Gets It First - Education - Nairaland

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A Very Tricky Riddle. Let's See Who Gets It First by gabonsky: 10:22am On Oct 20, 2016
Let me see who can actually get this riddle and there is a price to be won, please keep it coming......

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Re: A Very Tricky Riddle. Let's See Who Gets It First by JDAdeshina: 11:28am On Oct 20, 2016
This is tricky mehn. Left to me, you spent the whole 50 naira therefore you should be left with nothing... That one naira na wuruwuru..

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Re: A Very Tricky Riddle. Let's See Who Gets It First by gabonsky: 11:45am On Oct 20, 2016
JDAdeshina:
This is tricky mehn. Left to me, you spent the whole 50 naira therefore you should be left with nothing... That one naira na wuruwuru..

Bro y re very funny, which one be wuruwuru again, but u re not far from the answer
Re: A Very Tricky Riddle. Let's See Who Gets It First by shakrullah(m): 1:23pm On Oct 20, 2016
There was never an extra one naira. You don spend the whole money.
Re: A Very Tricky Riddle. Let's See Who Gets It First by davbravo(m): 1:35pm On Oct 20, 2016
There's no answer to the question( There was no extra N1 in the first place).... Because the total amount spent can never be equal to the balance


For example, using N50 again

Spent............Balance
...10...................40
...20...................20
...15...................5
....5....................0
---------..............--------
...50..................65. <=====Total
--------...............--------

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Re: A Very Tricky Riddle. Let's See Who Gets It First by gabonsky: 2:37pm On Oct 20, 2016
davbravo:
There's no answer to the question( There was no extra N1 in the first place).... Because the total amount spent can never be equal to the balance


For example, using N50 again

Spent............Balance
...10...................40
...20...................20
...15...................5
....5....................0
---------..............--------
...50..................65. <=====Total
--------...............--------

the theory you put here reamin extra N15 and i can prove that to you cos its involved logical and real analysis. you are still close to the answer and i salute your courage. u too much

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Re: A Very Tricky Riddle. Let's See Who Gets It First by gabonsky: 2:39pm On Oct 20, 2016
shakrullah:
There was never an extra one naira. You don spend the whole money.

There is extra N1 and if you can prove it, you will definetly get a price and reward. we are just doing logical maths here
Re: A Very Tricky Riddle. Let's See Who Gets It First by Kk4(m): 3:10pm On Oct 20, 2016
i hv been on this for over 5mins. please tell us where the N1 follow join body.
Re: A Very Tricky Riddle. Let's See Who Gets It First by gabonsky: 3:39pm On Oct 20, 2016
Kk4:
i hv been on this for over 5mins. please tell us where the N1 follow join body.

Try and look at the theory again, you will surely get it.
Re: A Very Tricky Riddle. Let's See Who Gets It First by ItzHoludex(m): 5:49pm On Oct 20, 2016
I am coming
Re: A Very Tricky Riddle. Let's See Who Gets It First by gabonsky: 6:19pm On Oct 20, 2016
ItzHoludex:
I am coming

I am waiting for you, abeg make una win this price na?
Re: A Very Tricky Riddle. Let's See Who Gets It First by timoteus(m): 6:20pm On Oct 20, 2016
1. There is no reason for the two to have equal answers
2. It's not reasonable to add balances
3. There is no extra #1
The sum is simply 51
Re: A Very Tricky Riddle. Let's See Who Gets It First by gabonsky: 6:26pm On Oct 20, 2016
timoteus:
1. There is no reason for the two to have equal answers
2. It's not reasonable to add balances
3. There is no extra #1
The sum is simply 51

Lo bro, which method u take analyzed na?
Re: A Very Tricky Riddle. Let's See Who Gets It First by Guykhena(m): 6:26pm On Oct 20, 2016
Ok the question isn't why is it so,or if its logical or if its an illusion or not. Well if its the aforementioned then the answer is very easy,amount spent is never equal to Balance left,cus by adding just the balance you are adding the same values over and over again.

But rather the question is where does the extra 1naira come from? its an assumption so we are to accept the fallacy of amount Spent=Balance,accepting that ,let's go

On the spent we have 20,15,9,6------ and for the balance we have 30,15,6,0

Remember the rule Spent=Balance(since they are equal eliminating each other should give 0)
Doing that we go with the figures

*) spent(15)=Balance (15), 15(balance) eliminates 15(spent)=15-15=0

*)Spent(6)=Balance(6), 6(balance) eliminates 6(spent)=6-6=0

Now on the side of the spent we have N20 and N9 left,,,for the balance we have N30 and N0 left,adding both we have N29 for spent and N30 for balance

Here the anomaly comes,applying the formular

Spent(N29)=Balance(N30), N30(balance) eliminates N29(spent)= N30-N29= N1

And that is where the extra 1naira comes from.

2 Likes

Re: A Very Tricky Riddle. Let's See Who Gets It First by gabonsky: 6:32pm On Oct 20, 2016
Guykhena:
Ok the question isn't why is it so,or if its logical or if its an illusion or not. Well if its the aforementioned then the answer is very easy,amount spent is never euqual to Balance left,cus by adding just the balance you are adding the same values over and over again.

But rather the question is where does the extra 1naira come from? its an assumption so we are to accept the fallacy of amount Spent=Balance,accepting that ,let's go

On the spent we have 20,15,9,6------ and for the balance we have 30,15,6,0

Remember the rule Spent=Balance(since they are equal eliminating each other should give 0)
Doing that we go with the figures

*) spent(15)=Balance (15), 15(balance) eliminates 15(spent)=15-15=0

*)Spent(6)=Balance(6), 6(balance) eliminates 6(spent)=6-6=0

Now on the side of the spent we have N20 and N9 left,,,for the balance we have N30 and N0 left,adding both we have N29 for spent and N30 for balance

Here the anomaly comes,applying the formular

Spent(N29)=Balance(N30), N30(balance) eliminates N29(spent)= N30-N29= N1

And that is where the extra 1naira comes from.

Wow this is lovely analysis and will let you know if you are the winner
Re: A Very Tricky Riddle. Let's See Who Gets It First by gabonsky: 6:40pm On Oct 20, 2016
keep your answer and analysis coming cos we have genius guys In the house
Re: A Very Tricky Riddle. Let's See Who Gets It First by Guykhena(m): 6:40pm On Oct 20, 2016
gabonsky:


Wow this is lovely analysis and will let you know if you are the winner
I love riddles like this,it stretches the imagination and teaches the lesson of not to see situations as YOU WANT OR EXPECT THEM TO BE but rather TAKE THEM AS THEY ARE....
Sometimes instead of thinking outside the box just think around the box wink
Re: A Very Tricky Riddle. Let's See Who Gets It First by gabonsky: 6:44pm On Oct 20, 2016
Guykhena:
I love riddles like this,it stretches the imagination and teaches the lesson of not to see situations as YOU WANT OR EXPECT THEM TO BE but rather TAKE THEM AS THEY ARE....
Sometimes instead of thinking outside the box just think around the box wink

Wow I own you plates of pepper soup and chilled beer of any of your choice
Re: A Very Tricky Riddle. Let's See Who Gets It First by mightykay(m): 6:48pm On Oct 20, 2016
This is non sense not riddle
Re: A Very Tricky Riddle. Let's See Who Gets It First by timoteus(m): 6:57pm On Oct 20, 2016
Guykhena:
Ok the question isn't why is it so,or if its logical or if its an illusion or not. Well if its the aforementioned then the answer is very easy,amount spent is never equal to Balance left,cus by adding just the balance you are adding the same values over and over again.

But rather the question is where does the extra 1naira come from? its an assumption so we are to accept the fallacy of amount Spent=Balance,accepting that ,let's go

On the spent we have 20,15,9,6------ and for the balance we have 30,15,6,0

Remember the rule Spent=Balance(since they are equal eliminating each other should give 0)
Doing that we go with the figures

*) spent(15)=Balance (15), 15(balance) eliminates 15(spent)=15-15=0

*)Spent(6)=Balance(6), 6(balance) eliminates 6(spent)=6-6=0

Now on the side of the spent we have N20 and N9 left,,,for the balance we have N30 and N0 left,adding both we have N29 for spent and N30 for balance

Here the anomaly comes,applying the formular

Spent(N29)=Balance(N30), N30(balance) eliminates N29(spent)= N30-N29= N1

And that is where the extra 1naira comes from.

Impressive
Re: A Very Tricky Riddle. Let's See Who Gets It First by Guykhena(m): 7:03pm On Oct 20, 2016
gabonsky:


Wow I own you plates of pepper soup and chilled beer of any of your choice
haha cheesy 9ja pepper soup? Hehe,no bother,I no wan punish my stomach yet..
Re: A Very Tricky Riddle. Let's See Who Gets It First by Guykhena(m): 7:04pm On Oct 20, 2016
timoteus:


Impressive
Thanks bro..
Re: A Very Tricky Riddle. Let's See Who Gets It First by JDAdeshina: 7:48pm On Oct 20, 2016
gabonsky:


Bro y re very funny, which one be wuruwuru again, but u re not far from the answer

well I'll say, hold on till tomorrow let's see if someone will come up with answer. If none, you can go ahead and drop it.
Re: A Very Tricky Riddle. Let's See Who Gets It First by gabonsky: 7:48pm On Oct 20, 2016
[quote author=mightykay post=50370579]This is non sense not riddle[/quote

This is quantitative maths and it required logical reasoning
Re: A Very Tricky Riddle. Let's See Who Gets It First by gabonsky: 7:50pm On Oct 20, 2016
JDAdeshina:


well I'll say, hold on till tomorrow let's see if someone will come up with answer. If none, you can go ahead and drop it.

Ok bro well said
Re: A Very Tricky Riddle. Let's See Who Gets It First by gabonsky: 8:01pm On Oct 20, 2016
Guykhena:
haha cheesy 9ja pepper soup? Hehe,no bother,I no wan punish my stomach yet..

I will plans another stuff you bro
Re: A Very Tricky Riddle. Let's See Who Gets It First by ItzHoludex(m): 8:49pm On Oct 20, 2016
gabonsky:

I am waiting for you, abeg make una win this price na?
ahn nah by force
Re: A Very Tricky Riddle. Let's See Who Gets It First by gabonsky: 9:19pm On Oct 20, 2016
ItzHoludex:


ahn nah by force

Lo bro
Re: A Very Tricky Riddle. Let's See Who Gets It First by Kweenesther(f): 10:20pm On Oct 20, 2016
Ermmm**clears throat***
According to your question,
If we are dealing with our naira, and the amount spent in buying an item.
There is no way, you can purchase a good for #9 and be left with #6.
At least I don't think I can buy anything with #9, since I can't be given #6 change.
So I think to balance the equation: You have to spend #10
and be given a change of #5 for the total money spent to be equal #50.
**just my thoughts tho....Correct me if am wrong**
P.s: the #1 naira came from the #9 instead of #10 and #6 instead of #5
Re: A Very Tricky Riddle. Let's See Who Gets It First by gabonsky: 3:00am On Oct 21, 2016
Kweenesther:
Ermmm**clears throat***
According to your question,
If we are dealing with our naira, and the amount spent in buying an item.
There is no way, you can purchase a good for #9 and be left with #4.
At least I don't think I can buy anything with #9, since I can't be given #4 change.
So I think to balance the equation: You have to spend #10
and be given a change of #5 for the total money spent to be equal #50.
**just my thoughts tho....Correct me if am wrong**
P.s: the #1 naira came from the #9 instead of #10 and #4 instead of #5

Lovely and very simple to the point
Re: A Very Tricky Riddle. Let's See Who Gets It First by babyfaceafrica: 6:17am On Oct 21, 2016
Ok
Re: A Very Tricky Riddle. Let's See Who Gets It First by gabonsky: 7:14am On Oct 21, 2016

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