Verbal Reasoning - Arithmetic Reasoning - Discussion

Discussion Forum : Arithmetic Reasoning - Section 1 (Q.No. 4)
4.
A number of friends decided to go on a picnic and planned to spend Rs. 96 on eatables. Four of them, however, did not turn up. As a consequence, the remaining ones had to contribute Rs. 4 each extra. The number of those who attended the picnic was
8
12
16
24
Answer: Option
Explanation:

Discussion:
49 comments Page 2 of 5.

Sankar said:   7 years ago
Total 12 members * Rs. 8 = Rs. 96/-.

If total becomes 8 members (since 4 of them left) * (Rs. 8+extra Rs4/-) = Rs. 96/-.
(1)

Madhu said:   7 years ago
Please explain this problem clearly.
(1)

Naveen said:   7 years ago
I agree with your answers.
In my point of view.
Total investment =96,
Amount divided per head =4,
T. A=96/4=24.

4 people don't participated=4*4=16,
Since 24-16=8.

Can we apply this method?
(17)

NAKI said:   7 years ago
Let x bw no of students.

4 absent--> (x-4) students
each student spends rs 4 extra ---> (x-4)*4 for total amount 96rs ---->> (x-4)*4=96 --->> x=28rs.

4 absent.

Hence, 4rs extra ----> 4*4=16rs ------->> x=24-16=12 rs for each who attended.

Now 96/12= 8 students.
(4)

Valarmathi said:   7 years ago
let x be the total no.of. friends. Let each of them had to pay Rs.y for getting a sum 96.

Therefore, x*y=96.

But four of them didn't turn up, so now the number of friends are x-4.
Remaining ones contributed Rs. 4 each extra. So now each of them has to pay y+4.

Therefore, (x-4)*(y+4)=96.

Solving these 2 equations, you will get x=12.

But four of them didn't turn up, so now the number of friends are x-4=12-4=8.

Saiteja said:   8 years ago
Superb explanation. Thank you @Jothsna.

Sagnik said:   8 years ago
Good explanation @Sikandra.

Prithvi said:   8 years ago
Why every person to spend 4?

Sunil said:   8 years ago
Every person to spend 4/- then extra 4/- expended then also total value of amount is 8/- for each person.

Likhitha said:   9 years ago
Is there any other way to solve this question? Please tell me the shortcut method.


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