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Bunuel
Brent is 18 years younger than Justin. If in 5 years Brent will be half as old as Justin, how old was Justin 5 years ago?

A. 8
B. 18
C. 21
D. 26
E. 31



hi
a very simple and fast approach would be tackling it logically..


the difference is 18 years.
so when will the elder be TWICE? : when the younger one, Brent, is 18
and then Justin will be 36..
so Justin will be 36 after 5 years, now he will be 36-5=31 and 5 years back, he was 31-5 =26

D
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Bunuel
Brent is 18 years younger than Justin. If in 5 years Brent will be half as old as Justin, how old was Justin 5 years ago?

A. 8
B. 18
C. 21
D. 26
E. 31

We can let b = Brent’s current age and j = Justin’s current age.

Since Brent is 18 years younger than Justin:

b = j - 18

In 5 years, Brent will be (b + 5) years old and Justin will be (j + 5) years old, and Brent will be half as old as Justin:

b + 5 = (1/2)(j + 5)

2b + 10 = j + 5

2b + 5 = j

We can substitute 2b + 5 for j in the first equation and we have:

b = 2b + 5 - 18

b = 13

Thus, Justin is 18 + 13 = 31 years old, so he was 26 five years ago.

Answer: D
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Hi All,

We're told that Brent is 18 years younger than Justin and in 5 years, Brent will be half as old as Justin. We're asked how old was Justin was 5 YEARS AGO. This is an example of a 'System math' question that involves a 'time shift.' We can solve this with some standard Algebra as long as we properly handle the 'time shift' with the following equations:

B = Brent's age today
J = Justin's age today

B = J - 18
(B + 5) = (1/2)(J + 5)

Here, we have a 'system' (2 variable and 2 unique equations), so we can solve it. Since we're focused on the value of J, I'm going to 'substitute in' the value for B...

(J - 18 + 5) = (1/2)(J + 5)
(J - 13) = (1/2)(J + 5)
2J - 26 = J + 5
J = 31

The question asks how old Justin was 5 YEARS AGO. Since he's 31 today, he was 31 - 5 = 26 years old five years ago.

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