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Wrong Answers: | |
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Question 1
My present age is 1443 times the reciprocal of my age 2 years back. What is my present age?
39 years.
40 years.
38 years.
41 years.
Ans: a
Let the present age be x. Then $x = 1443/{x - 2}$. At this stage a better option is that you try putting the given answers into this expression one by one. The other option is to simplify this expression into a quadratic equation $x × (x - 2)$ = 1443. This can now be solved to give x = 39 years.
Question 2
My father was 20 years old when I was born. My mother's age was 19 when my sister, who is 5 years younger to me, was born. What is the difference between the ages of my parents?
6 years.
7 years.
5 years.
8 years.
Ans: a
If the age of my father is F, then my age is F - 20, so my younger sister's age is (F - 20) - 5, which is = F - 25. If my mother's age is M, then M = (my sister's age) + 19, i.e., M = (F - 25) + 19. We get F - M = 6 years.
This question can be solved directly also. The age of my father at the time of birth of my sister was 20 + 5 = 25. At the time my mother was 19 years. So the difference between their ages = 25 - 19 = 6 years.
Question 3
My present age is 1330 times the reciprocal of my age 3 years back. What is my present age?
38 years.
39 years.
37 years.
40 years.
Ans: a
Let the present age be x. Then $x = 1330/{x - 3}$. At this stage a better option is that you try putting the given answers into this expression one by one. The other option is to simplify this expression into a quadratic equation $x × (x - 3)$ = 1330. This can now be solved to give x = 38 years.
Question 4
Mr. X became a voter at the age of 18. He got married at the age of 20. What was his average age during these two points of his life?
Question 5
5 years back the ratio of ages of X and Y was $1{2/11}$. The ratio of their ages 5 years from now would be $1{1/8}$. What is the present age of X?
31 years.
32 years.
30 years.
33 years.
Ans: a
Let their present ages be x and y. Then ${x - 5}/{y - 5} = $ ${13/11}$, which is same as: $1{2/11}$. Similarly, ${x + 5}/{y + 5} = $ ${9/8}$, which is same as: $1{1/8}$. Solving these equations for x and y, we get y = 27, and x = 31 years as the answer.
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This Blog Post/Article "Problems on Ages Quiz Set 011" by Parveen (Hoven) is licensed under a Creative Commons Attribution-NonCommercial-ShareAlike 4.0 International License.
Updated on 2020-02-07. Published on: 2016-04-23