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current age for A= 5p and C= 4p
in 6 years, ratio will be 11:9
so, 5p+6 / 4p +6 = (11/9)
solving this, we get p = 12

so currently A is 60 years old, C is 48 years old.
now when they got married the ratio was 7:5
say they got married x years ago.

60-x / 48-x =(7/5)
solving this we get x = 18
so when they got married, A was 42 and C was 30 years old.

option B
Bunuel
Adrien’s and his wife Camille’s ages are in the ratio 5:4. In 6 years, the ratio of their ages will be 11:9. At the time they got married, the ratio of their ages was 7:5. How old was Camille when they got married?

A. 18
B. 30
C. 36
D. 42
E. 48

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In age problems, the age DIFFERENCE between two people never changes.

Step 1: Find current ages
Let Adrien's current age = 5x and Camille's current age = 4x

In 6 years:
- Adrien will be 5x + 6
- Camille will be 4x + 6

We're told this ratio equals 11:9:

(5x + 6)/(4x + 6) = 11/9

Cross multiply:
9(5x + 6) = 11(4x + 6)
45x + 54 = 44x + 66
x = 12

Current ages:
- Adrien = 5(12) = 60 years
- Camille = 4(12) = 48 years

Step 2: Find ages at marriage
The age difference is 60 - 48 = 12 years. This difference NEVER changes - not now, not in the future, not in the past.

At marriage, the ratio was 7:5.
Let Adrien's age at marriage = 7y and Camille's = 5y

The difference must still be 12:
7y - 5y = 12
2y = 12
y = 6

Camille's age at marriage = 5(6) = 30 years

Answer: B
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Bunuel
Adrien’s and his wife Camille’s ages are in the ratio 5:4. In 6 years, the ratio of their ages will be 11:9. At the time they got married, the ratio of their ages was 7:5. How old was Camille when they got married?

A. 18
B. 30
C. 36
D. 42
E. 48

GMAT Club Official Solution:

Let their current ages be 5x and 4x. Then (5x + 6)/(4x + 6) = 11/9, which gives x = 12, so their current ages are 60 and 48.

Let t be the number of years ago they got married. Then (60 - t)/(48 - t) = 7/5, which gives t = 18.

So Camille’s age at marriage was 48 - 18 = 30.

Answer: B.
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