There will be a need for 6 boxes because 6*4 = 24
217/5 = 43.4With 43 boxes, you can take care of 215 balls. After that, you have a decision to make:You have 2 balls left over. You can either slip them into your pocket and walk away, orput them into Box #44.
The problem of placing 10 indistinguishable balls into 8 distinguishable boxes can be solved using the "stars and bars" combinatorial method. The formula for this is given by (\binom{n+k-1}{k-1}), where (n) is the number of balls and (k) is the number of boxes. Here, (n = 10) and (k = 8), so the number of ways is (\binom{10 + 8 - 1}{8 - 1} = \binom{17}{7} = 19448). Thus, there are 19,448 ways to place the balls into the boxes.
A full box has 320 pins how many full boxes can be made from 100 000 pins?
There are infinitely many boxes that will fit 200 inch cubes and have space left over and the question does not exclude such boxes. However, there are 12 boxes that will just fit 200 inch cubes.
1,000 grams = 1 kilogram Therefore four boxes because 1,000 grams (1 kilogram) divided by 250 grams (weight of one box) equals four boxes.
four, but they were really big boxes
217/5 = 43.4With 43 boxes, you can take care of 215 balls. After that, you have a decision to make:You have 2 balls left over. You can either slip them into your pocket and walk away, orput them into Box #44.
56 boxes which is a total of 504 golf balls. Hector will have 4 extra golf balls if he gives away 500 golf balls.
The word "boxes" has four phonemes /b/, /ɑ/, /k/, /s/.
There is no international standard size for mail boxes.
Four - but none of them work =(.
Probably four. it depends on the year.
on the side of the box there is a dragon ball with a star. to keep a show trate there will be 7 boxes cause there are 7 dragon balls
There would be four balls in the six groups
The problem of placing 10 indistinguishable balls into 8 distinguishable boxes can be solved using the "stars and bars" combinatorial method. The formula for this is given by (\binom{n+k-1}{k-1}), where (n) is the number of balls and (k) is the number of boxes. Here, (n = 10) and (k = 8), so the number of ways is (\binom{10 + 8 - 1}{8 - 1} = \binom{17}{7} = 19448). Thus, there are 19,448 ways to place the balls into the boxes.
1 and only 1
About 20 balls or more are made for a World Cup game.