Aptitude - Problems on Ages - Discussion

Discussion Forum : Problems on Ages - Data Sufficiency 2 (Q.No. 1)
Directions to Solve

Each of the questions given below consists of a question followed by three statements. You have to study the question and the statements and decide which of the statement(s) is/are necessary to answer the question.


1.

What is Arun's present age?

I. 

Five years ago, Arun's age was double that of his son's age at that time.

II. 

Present ages of Arun and his son are in the ratio of 11 : 6 respectively.

 III. 

Five years hence, the respective ratio of Arun's age and his son's age will become 12 : 7.

Only I and II
Only II and III
Only I and III
Any two of the three
None of these
Answer: Option
Explanation:

 II. Let the present ages of Arun and his son be 11x and 6x years respectively.

  I. 5 years ago, Arun's age = 2 x His son's age.

III. 5 years hence, Arun's Age = 12
Son's age 7

Clearly, any two of the above will give Arun's present age.

Correct answer is (D).

Discussion:
28 comments Page 2 of 3.

Raghavendra said:   10 years ago
There are two unknowns and requires no more than 2 equations to determine all unknowns! No need to calculate anything!

Nish said:   10 years ago
Condition 1 and 2, 1 and 3 are enough. But 2 and 3 are note sufficient. Hence answer cannot be any two of above.

Amal said:   1 decade ago
All the statements are true. But there is a logic. What dose "only "means? I think the answer is "E".

Siddu said:   1 decade ago
Present : 11x, 6x

5 years ago
11(x-5), 6(x-5)=

11(x-5)= 2(6(x-5))
11x-55= 2(6x-30)
x=5

Chetan said:   10 years ago
For son's present age = 30 and father's present age = 55 all the conditions satisfy.

Chetan said:   10 years ago
For son's present age = 30 and father's present age = 55 all the conditions satisfy.

Mahendra said:   1 decade ago
What is this question I didn't get the question itself, so kindly explain me please.

Datta said:   1 decade ago
11:6, so 11x:6x.

5 years ago 11(x-5) = 6(x-5).

11(x-5) = 2(6(x-5)).

Hence x = 5.

Akash said:   1 decade ago
How statement 3 is true? I can't get solution for 3rd statement.

Gopi krishna Arava said:   1 decade ago
X value is ok. But how can it satisfied both I and II rule?


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