Aptitude - Profit and Loss - Discussion

Discussion Forum : Profit and Loss - General Questions (Q.No. 10)
10.
Some articles were bought at 6 articles for Rs. 5 and sold at 5 articles for Rs. 6. Gain percent is:
30%
33 1 %
3
35%
44%
Answer: Option
Explanation:

Suppose, number of articles bought = L.C.M. of 6 and 5 = 30.

C.P. of 30 articles = Rs. 5 x 30 = Rs. 25.
6

S.P. of 30 articles = Rs. 6 x 30 = Rs. 36.
5

Gain % = 11 x 100 % = 44%.
25

Discussion:
116 comments Page 7 of 12.

Anam said:   9 years ago
C.P of 1 article = Rs(5/6) = .833.
S.P of 1 article = Rs(6/5) = 1.2.

C.P of 5 articles = Rs(0.833*5) = Rs 4.165.
S.P of 5 articles = Rs 6.

Profit = S.P - C.P,
= 6 - 4.165.
= 1.835.

Profit%= (Profit * 100/C.P),
= (1.835 * 100/4.165),
= 44%.

Rita said:   9 years ago
CP of 6 article = 5.
Then, 1 article = 5/6.

SP of 5 article is = 6.
Then, 1 article = 6/5.

Profit = SP - Cp.
= 6/5 - 5/6.
= 36 - 25/30.
=11/30.

Profit % = Profit/Cp * 100.
= 11/30/5/6 * 100.
= 44%.

Sushant said:   9 years ago
How to take LCM for both?

Please help me.

Rahul said:   9 years ago
How to solve (11/30)/(5/6)*100. Please explain with detail.

Shakil Ahmed said:   9 years ago
@Sharik Ahmad.

Thank you, your answer is much simpler. Hats off.

Subramanya said:   9 years ago
My question is one person purchase table for Rs. 3000 same table sold to his brother of Rs. 4000 how much % of profit he is getting?

Raj said:   10 years ago
Hi friends.

6 articles cost is 5/-Rs.

1 article 5/6.

5 articles ...... 6.

1 article. ..... 6/5.

CP for 1 article is 5/6.

SP for 1 article is 6/5.

SP - CP/CP*100 = Profit percentage.

Write the values in formula:

6/5 - 5/6 = 11/30.

11/30/5/6*100 = 44%.

Raju said:   10 years ago
Hi friends here is the s/c for this kind of models that is:

6- 5.
5-6.

Cross multiply both i.e 6*6-5*5 divided by that value after subtraction symbol i.e 25 = 44.

Chiranjit Kr said:   1 decade ago
Can someone give an universal formula irrespective of conditions please?

Venkatesh said:   1 decade ago
Give me some short cut formulas for when a problem includes articles.


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