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Granola Bar Boxes

Math brain teasers require computations to solve.

 

Puzzle ID:#27938
Fun:*** (2.64)
Difficulty:** (1.7)
Category:Math
Submitted By:lips*****
Corrected By:norcekri

 

 

 



Mr. Smith needs snacks for all the students going on a field trip. He bought 9 boxes of granola bars containing a total of 88 bars. He wanted variety, so he purchased 3 different flavors, which happened to come from 3 different companies. The almond chunky granola bars were packaged 8 to a box, the chewy chocolate chip bars came 10 to a box, and the super special raisin nut package contained 12 per box. He bought the most boxes of almond chunky, but had the most raisin nut bars.

How many boxes of each flavor did he buy?

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Comments

WJSMama**
Jan 07, 2006

That was fun. I got it. Yay for me!
bigSWAFF_69_Aus*
Jan 07, 2006

Nice and simple challenge, good job
mr_brainiac*
Jan 29, 2006

Good puzzle, using as much logic as algebra to solve a "story problem". Not as easy as it first seemed, a bit of a good challenge
jvs13
May 16, 2007

Let
A = almond chunky
C = chocolate chip
S = super raisin

Given:
first: 8A + 10C + 12S = 88
second: A + C + S = 9
third: (A>C) and (A>C)

By multiplying second equation by 8 and subtracting it to the first equation,
C = 8- 2S
where in reality, 0
jvs13
May 16, 2007

where in reality, 0
jvs13
May 16, 2007

Only S=3 will satisfy the third condition.

Therefore:
S=3
C=2
A=4
javaguru*us*
Feb 05, 2009

The ratio of almond to raisin boxes must exceed the ratio of the number in each box, which is 2::3. The least number of boxes this is possible with is 3::4. So I started knowing these were the minimum number of almond and raisin boxes which are 3x12=36 plus 4x8=32. It's pretty easy to see the only possibility to make 88 is to add two boxes of ten each.

The clue regarding the total number of boxes is not needed.




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