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Car dealer sales

Expert replies
by kobel51 » Fri Feb 14, 2014 12:08 pm
According to a car dealer's sales report, 1/3 of the cars sold during a certain period were sedans and 1/5 of the other cars sold were station wagons. If N station wagons were sold during that period, how many sedans, in terms of N, were sold?

A) 2N/15

B) 3N/5

C) 5N/3

D) 5N/2

E) 15N/2
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Source: — Problem Solving |

Car dealer sales

by Patrick_GMATFix » Fri Feb 14, 2014 12:25 pm
At least 2 approaches come to mind:

I: Plug in an easy value for N (something that can be divided by 30, the LCM of the denominators in the answer choices), then solve the problem assuming that value of N. Finally plug the picked value into the answers and select the answer that matches your solution.

II: Setup algebraic equations to express the relationships. If you choose this approach, do your best to make N your only variable.

The full solution below is taken from the GMATFix App.

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- Patrick
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by Brent@GMATPrepNow » Sat Feb 15, 2014 8:40 am
kobel51 wrote:According to a car dealer's sales report, 1/3 of the cars sold during a certain period were sedans and 1/5 of the other cars sold were station wagons. If N station wagons were sold during that period, how many sedans, in terms of N, were sold?

A) 2N/15
B) 3N/5
C) 5N/3
D) 5N/2
E) 15N/2
Here's an algebraic approach.
Let T = total number of cars sold

1/3 of the cars sold during a certain period were sedans
So, (1/3)(T) = # of cars sold that were sedans
This means (2/3)T = # of cars sold that were NOT sedans

1/5 of the other cars sold were station wagons
In other words, 1/5 of the NON-SEDAN cars were station wagons.
So, (1/5)(2/3)T = # of cars sold that were station wagons

N station wagons were sold
In other words, (1/5)(2/3)T = N

How many sedans, in terms of N, were sold?
We already determined that (1/3)(T) = # of cars sold that were sedans
So, our task here is to use the fact that (1/5)(2/3)T = N in order to determine the value of (1/3)(T) in terms of N.

So, let's take (1/5)(2/3)T = N and slowly make the left-hand-side look like (1/3)(T)

Here's what I mean: (1/5)(2/3)T = N
Multiply both sides by 5 to get: (2/3)T = 5N
Divide both sides by 2 to get: (1/3)T = 5N/2
Perfect, we took the equation (1/5)(2/3)T = N and created an EQUIVALENT equation (1/3)T = 5N/2

This is useful because we already determined that (1/3)(T) = # of cars sold that were sedans
So, we can conclude that [spoiler]5N/2[/spoiler] = # of cars sold that were sedans

Answer: D

Cheers,
Brent
Brent Hanneson - Creator of GMATPrepNow.com
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by Brent@GMATPrepNow » Sat Feb 15, 2014 8:51 am
kobel51 wrote:According to a car dealer's sales report, 1/3 of the cars sold during a certain period were sedans and 1/5 of the other cars sold were station wagons. If N station wagons were sold during that period, how many sedans, in terms of N, were sold?

A) 2N/15
B) 3N/5
C) 5N/3
D) 5N/2
E) 15N/2
Here's the INPUT-OUTPUT approach.

Let's first choose a nice number that works well with 1/3 and 1/5.
15 is one such number since.
So, let's say that the car dealer sold 15 cars altogether.

1/3 of the cars sold during a certain period were sedans
So, 1/3 of 15 = 5, so 5 of the cars were sedans
This means 10 cars were NOT sedans

1/5 of the other cars sold were station wagons
1/5 of 10 = 2, so 2 of the cars were station wagons

N station wagons were sold
So, N = 2

How many sedans, in terms of N, were sold?
So, when N = 2, the number of sedans sold = 5
Our job now is to take each answer choice and INPUT N = 2, and see which one yields an OUTPUT of 5 sedans.
A) 2(2)/15 = 4/15 sedans.ELIMINATE
B) 3(2)/5 = 6/5 sedans. ELIMINATE
C) 5(2)/3 = 10/3 sedans. ELIMINATE
D) 5(2)/2 = 5 sedans. KEEP
E) 15(2)/2 = 15 sedans. ELIMINATE

Answer: D

Cheers,
Brent
Brent Hanneson - Creator of GMATPrepNow.com
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by Nupur.nk » Sat Feb 15, 2014 10:22 am
Let C = total # of cars at the dealership

So, given is:

(1/3)C = s

Remaining 1/5 translates as follows:

(1/5)(C-(1/3)C) = N

From the above two equations, we know that

N + s = C

C - s = N

Plug in the above values

Solve for c in terms of N

(1/5)C - (1/15)C = N

(3C-1C)/15 = N

2C = 15N

C = 15/2 N

Plug in the value of C for the # of sedans...

(1/3)(15/2)N = s
and you get

(5/2)N
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