When can a hundred to one be equal to fifty fifty?

When man re-invents math and changes the rule so that a hundred to one can equal fifty. Just kidding.

 

I don't know. Hint plz?

when a 0 jumps from the hundred to one

 

=> 100:1

=> 10:10

=> 1:1

=> 50:50 (multiply both sides by 50)

when a 0 jumps from the hundred to one

 

=> 100:1

=> 10:10

=> 1:1

=> 50:50 (multiply both sides by 50)

 

when they are odds.

when a 0 jumps from the hundred to one

 

=> 100:1

=> 10:10

=> 1:1

=> 50:50 (multiply both sides by 50)

 

Damn good answer but not what I was looking for.

when you add them and multiply the others

when the 100 is drug trafficers and the one is chuck norris.

When it's wrong.

Score.

when you add them and multiply the others

 

 

100x1 = 100

50 + 50 = 100

 

 

So is that correct?

If you add all the numbers from 100 to 1 the sum total is 5050.

 

There is a well known story about Karl Friedrich Gauss when he was in

elementary school. His teacher got mad at the class and told them to

add the numbers 1 to 100 and give him the answer by the end of the

class. About 30 seconds later Gauss gave him the answer.

 

The other kids were adding the numbers like this:

 

1 + 2 + 3 + . . . . + 99 + 100 = ?

 

But Gauss rearranged the numbers to add them like this:

 

(1 + 100) + (2 + 99) + (3 + 98) + . . . . + (50 + 51) = ?

 

If you notice every pair of numbers adds up to 101. There are 50

pairs of numbers, so the answer is 50x101 = 5050. Of course Gauss

came up with the answer about 20 times faster than the other kids.

How long does that take to do in a calculator?

Did they have calculators?

How long does that take to do in a calculator?

Did they have calculators?

 

 

Not in the eighteenth century.

oh and I put a ratio sign in between...

just great!

JustStuit got the answer. That was before he edited.

Now his answer is just wrong .

when a 0 jumps from the hundred to one

 

=> 100:1

=> 10:10

=> 1:1

=> 50:50 (multiply both sides by 50)

 

 

I cannot understand why

 

100:1

==> 10:10

 

Can someone explain me

JustStuit got the answer. That was before he edited.

Now his answer is just wrong .

lol no one responded so I tryed another way

oh well

If you add all the numbers from 100 to 1 the sum total is 5050.

 

There is a well known story about Karl Friedrich Gauss when he was in

elementary school. His teacher got mad at the class and told them to

add the numbers 1 to 100 and give him the answer by the end of the

class. About 30 seconds later Gauss gave him the answer.

 

The other kids were adding the numbers like this:

 

1 + 2 + 3 + . . . . + 99 + 100 = ?

 

But Gauss rearranged the numbers to add them like this:

 

(1 + 100) + (2 + 99) + (3 + 98) + . . . . + (50 + 51) = ?

 

If you notice every pair of numbers adds up to 101. There are 50

pairs of numbers' date=' so the answer is 50x101 = 5050. Of course Gauss

came up with the answer about 20 times faster than the other kids.

[/quote']

 

Thanks for posting that. My Calculus professor was telling us the same thing the other day but he did'nt tell how Gauss grouped the numbers.