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Word problems

Problem Solving — algebra and arithmetic (GMAT Focus Edition)
Expert replies
by Kim9876Zey » Thu Jun 21, 2012 11:41 am
When a certain tree was first planted, it was 4 feet tall, and the height of the tree increased by a constant amount each year for the next 6 years. At the end of the 6th year, the tree was 1/5 taller than it was at the end of the 4th year. By how many feet did the height of the tree increase each year?

3/10
2/5
1/2
2/3 Correct
6/5

To furnish a room in a model home, an interior decorator is to select 2 chairs and 2 tables from a collection of chairs and tables in a warehouse that are all different from eachother. If there are 5 chairs in the warehouse and if 150 different combinations are possible, how many tables are in the warehouse?

6 correct
8
10
15
30


Six machines, each working at the same constant rate together can complete a certain job in 12 days. How many additional machines, each working at the same constant rate, will be needed to complete the job in 8 days?

2
3 correct
4
6
8
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Source: — Quantitative Reasoning |

by Jim@StratusPrep » Thu Jun 21, 2012 11:56 am
1)

Year Height
0 4
1 4+ x
2 4 + 2x
3 4 + 3x
4 4 + 4x
5 4 + 5x
6 4 + 6x

(4 + 4x)1.2 = 4 + 6x
4.8+ 4.8x = 4 + 6x
.8 = 1.2x
x = 2/3


2)

We need to multiply the total number of options for chairs by the total number of options for tables.

Chairs = 5C2 = 5!/3!2! = 10
This means that the total combinations of tables must be 15. (150/10 = 15)

Clue here is if 5C2 = 10, we must be choosing from more options. 6 ends up being the answer. I think of these problems in "spots." There are 2 spots available so multiply the number of options you have: x(x-1). Then you divide by #spots factorial, or 2! in this case. So we are looking for two consecutive numbers that = 30 (15 x 2).


3) If 6 machines can do a job in 12 days, then 1 machine will take 72 days (6 x 12). Now we can divide 72 by 8 days to get 9 machines. This 3 more than 6.
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by Kim9876Zey » Thu Jun 21, 2012 2:04 pm
Thank you! I am a bit confused on the second one. Here is another example that may help you explain where I am lost. I might have the concept wrong.


Quality control check 2 lightbulbs from a box of 12. How many different samples can be choosen?
11*6=66

When I approach this problem I think I get thrown off when picking more than one items in a group. For instance if you have three shirts, two pairs of shorts, and two pairs of shoes you can have 12 different outfits to choose from.
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