Mohit sells a table at a profit of 25%. If he reduces its selling price by Rs 240, then he suffers a loss of 5%. What was the initial selling price (in Rs) of the table?
Let cost price = Rs. $$100x$$
Profit % = 25%
=> Selling price = $$100x+\frac{25}{100}\times100x=Rs.$$Â $$125x$$
If he reduces its selling price by Rs 240, then new Selling price = Rs. $$(125x-240)$$
Now, loss % = $$\frac{(C.P.-S.P.)}{C.P.}\times100$$
=> $$\frac{100x-(125x-240)}{100x}\times100=5$$
=> $$240-25x=5x$$
=> $$5x+25x=30x=240$$
=> $$x=\frac{240}{30}=8$$
$$\therefore$$ Initial selling price = $$125\times8=Rs.$$ $$1000$$
=> Ans - (B)
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