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A table and a swing were sold for Rs. 9,936 each. The table was sold for a profit of 8% and the swing was sold for a loss of 8%. What is the gain or l
Question

A table and a swing were sold for Rs. 9,936 each. The table was sold for a profit of 8% and the swing was sold for a loss of 8%. What is the gain or loss percentage in the whole transaction?

A.

2% profit

B.

0.64% loss

C.

0.64% profit

D.

No profit no loss

Correct option is B

Given:

Selling price of each, the table and the swing = Rs. 9,936

Profit on the table = 8%

Loss on the swing = 8%

Formula Used:

Profit Formula = Selling Price= Cost Price + Profit

Cost Price=Selling Price1+Profit Percentage100\text{Cost Price} = \frac{\text{Selling Price}}{1 + \frac{\text{Profit Percentage}}{100}}​​

Selling Price = Cost Price − Loss

Cost Price=Selling Price1Loss Percentage100\text{Cost Price} = \frac{\text{Selling Price}}{1 - \frac{\text{Loss Percentage}}{100}}

Solution:

Cost Price of Table=9,9361+8100=9,9361.08\text{Cost Price of Table} = \frac{9,936}{1 + \frac{8}{100}} = \frac{9,936}{1.08} = 9200

Cost Price of Swing=9,93618100=9,9360.92\text{Cost Price of Swing} = \frac{9,936}{1 - \frac{8}{100}} = \frac{9,936}{0.92}​= 10800​

Total Cost Price = 9,200 + 10,800 = 20,000

Total Selling Price = 9,936 + 9,936 = 19,872

Overall Loss = Total Cost Price − Total Selling Price

= 20,000 − 19,872 = 128 

Then, loss % 

12820,000×100=0.64%\frac{128}{20,000} \times 100 = 0.64\%loss

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