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The average age of a family of five members is 24. If the present age of the youngest member is 8 year, what was the average age of the family at the time of birth of youngest member?
  • a)
    16 years
  • b)
    20 years
  • c)
    18 years
  • d)
    14 years
Correct answer is option 'B'. Can you explain this answer?

Anaya Patel answered
Total age of five members = 120
Before 8 years, Total age of the family at the time of birth of youngest member = 120 – 40 (5*8) = 80
Average age of the family at the time of birth of youngest member = 80/4 = 20

Ravi is now 4 years older than Emma and half of that amount older than Ishu. If in 2 years, Ravi will be twice as old as Emma, then in 2 years what would be Ravi’s age multiplied by Ishu’s age?
  • a)
    68
  • b)
    28
  • c)
    48
  • d)
    50
  • e)
    52
Correct answer is option 'C'. Can you explain this answer?

Anaya Patel answered
Ravi – x + 4
Emma – x
Ishu – x + 2
(Ravi 4 years older than Emma & 2 years older than Ishu)
Ages after 2 yrs
Ravi – x + 6
Emma – x + 2
Ishu – x + 4
x+6 = 2(x + 2)
x = 2
Ravi * Ishu = 8 * 6 = 48

Jack is now twice as old as Femina, who is two years older than Suresh. Four years ago, Jack was four times as old as Suresh. How old is Jack now?
  • a)
    18
  • b)
    12
  • c)
    16
  • d)
    20
  • e)
    24
Correct answer is option 'D'. Can you explain this answer?

Kishan Singh answered
Let the age of SURESH = X
age of FEMINA = X + 2
age of JACK = 2 ( X + 2 ) = 2X +4

four years ago,
JACK age =( 2X +4 )- 4 = 2X
SURESH age = X - 4

A/Q -
2X = 4 ( X - 4 )
=> X = 8
JACK present age = 2 (X +2)= 20 year . option( D)

The ratio between the A and B age is 7: 9. If the difference between the present ages of Q and P’s age after 4 years is 2 then what is the total of the present ages of P and Q?
  • a)
    42
  • b)
    44
  • c)
    46
  • d)
    48
  • e)
    None of these
Correct answer is option 'D'. Can you explain this answer?

Aarav Sharma answered
Is 10 years and P is 5 years younger than A, what is the present age of B?

Let's start by using the information given in the problem to set up some equations:

- The ratio between A and B age is 7:9, so we can write: A/B = 7/9
- P is 5 years younger than A, so we can write: P = A - 5
- The difference between the present ages of Q and P is 10 years, so we can write: Q - P = 10

Now we can use these equations to solve for the present age of B:

1. Start by substituting the second equation into the first equation to get: A/B = 7/9 becomes (A-5)/B = 7/9
2. Cross-multiply to get: 9(A-5) = 7B
3. Simplify to get: 9A - 45 = 7B
4. Rearrange to get: B = (9A - 45)/7
5. Substitute this expression for B into the third equation to get: Q - P = 10 becomes Q - (A-5) = 10
6. Simplify to get: Q - A + 5 = 10
7. Rearrange to get: Q = A + 5
8. Substitute this expression for Q into the previous equation to get: (9A - 45)/7 = A + 5
9. Simplify to get: 9A - 45 = 7A + 35
10. Solve for A to get: A = 20
11. Substitute this value of A into the expression for B to get: B = (9A - 45)/7 = (9(20) - 45)/7 = 15

Therefore, the present age of B is 15.

Out of the three annual examinations, each with a total of 500 marks, a student secured average marks of 45% and 55% in the first and second annual examinations. To have an overall average of 60%, how many marks does the student need to secure in the third annual examination ?
  • a)
    450
  • b)
    400
  • c)
    350
  • d)
    300
  • e)
    None of the Above
Correct answer is option 'B'. Can you explain this answer?

Rhea Reddy answered
Total marks for three examinations = 3x 500 = 1500
Total required marks in three examinations = 60% of 1500
= (3 x 500 x 60) / 100
= 900
Marks secured in first examination = 45 % of 500
= (500 x 45) / 100
= 225
Marks secured in third examination = 55 % of 500
= (500 x 55) / 100
= 275
Thus, the required marks in third examination
= 900 – (225 + 275)
= 900 – 500
= 400

The sum of ages of Sonu and Monu is 60 at present. Also Sonu’s age was five time that of Monu 6 years ago. What will be the age of Monu 5 years after? 
  • a)
    14
  • b)
    20
  • c)
    18
  • d)
    19
  • e)
    22
Correct answer is option 'D'. Can you explain this answer?

Aarav Sharma answered
Is twice as old as Monu was when Sonu was as old as Monu is now. Find their present ages.

Let the present age of Monu be x.

Then the present age of Sonu will be 60 - x.

Let the time when Sonu was as old as Monu is now be t years ago.

Then the age of Sonu at that time was 60 - x - t.

And the age of Monu at that time was x - t.

Since Sonu was twice as old as Monu was at that time, we have:

60 - x - t = 2(x - t)

Simplifying this equation, we get:

60 - x - t = 2x - 2t

3x = 60 + t

x = (60 + t)/3

Since x is an integer, t must be a multiple of 3.

Also, we know that x + (60 - x) = 60, so x must be less than or equal to 30.

Trying different values of t, we find that t = 6 satisfies both conditions.

Thus, x = (60 + 6)/3 = 22, and Sonu's age is 60 - x = 38.

Therefore, the present ages of Sonu and Monu are 38 and 22, respectively.

Arun will be half as old as Lilly in 3 years. Arun will also be one-third as old as James in 5 years. If James is 15 years older than Lilly, how old is Arun?
  • a)
    6
  • b)
    8
  • c)
    9
  • d)
    5
  • e)
    4
Correct answer is option 'B'. Can you explain this answer?

Aisha Gupta answered
let age of Arun =x, Lilly =y James = z
(x+3) =1/2 *(y+3) so we have 2x-y =-3 -(1)
(x+5) =1/3 * (z+5) ; ⇒ 3x-z=-10 -(2)
From (1)&(2) we get, x+y-z =-7 -(3)
we have z =15+y – (4)
from equation 3 and 4 we get x=8

Eight years ago, Poorvi’s age was equal to the sum of the present ages of her one son and one daughter. Five years hence, the respective ratio between the ages of her daughter and her son that time will be 7:6. If Poorvi’s husband is 7 years elder to her and his present age is three times the present age of their son, what is the present age of the daughter?
  • a)
    15 years
  • b)
    23 years
  • c)
    19 years
  • d)
    27 years
  • e)
    13 years
Correct answer is option 'B'. Can you explain this answer?

Dhruv Mehra answered
Ans: 23 years
Let present age of her son =x
Present age of Poorvi's husband =3x
Present age of Poorvi =3x−7
Eight years ago, Poorvi’s age =3x−15
present age of her daughter =(3x−15)−x=(2x−15)
after 5 years, 
age of her daughter =(2x−10)age of her son =(x+5)(2x−10):(x+5)=7:6⇒12x−6=7x+35⇒5x=95⇒x=19
Present age of her daughter =(2x−15)=23

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