Maths-
General
Easy
Question
Aman bought an bike for Rs. 20,000 and sold it to Raman and earn a profit of 2,000. So, at what amount Aman sold the bike to Raman.
- Rs 21,000
- Rs 18,000
- Rs 22,000
- Rs 23,000
The correct answer is: Rs 22,000
Given:
Cost price= Rs 20,000
Profit=2,000
Selling Price=?
SP=CP+profit
=20,000+2,000
=Rs 22,000
Related Questions to study
Physics-
In the circuit shown below, the power developed in the 6W resistor is 6 watt. The power in watts developed in the 4W resistor is
![](data:image/png;base64,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)
In the circuit shown below, the power developed in the 6W resistor is 6 watt. The power in watts developed in the 4W resistor is
![](data:image/png;base64,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)
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