# A TV marked price Rs 16000 is available on 15 percent off. What is its selling price?

(A) Rs 13600

(B) Rs 11000

(C) Rs 15760

(D) Rs 15000

Last updated date: 19th Mar 2023

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Answer

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Hint- Here, we will find the selling price by subtracting the discount amount from the market price.

Given, the marked price of TV is ${\text{M}}{\text{.P}} = {\text{Rs 16000}}$

There is 15 percent off available on this TV.

As we know that selling price of any item is given by ${\text{S}}{\text{.P}} = {\text{M}}{\text{.P}} - \left[ {\left( {\dfrac{{{\text{Percent off}}}}{{100}}} \right) \times \left( {{\text{M}}{\text{.P}}} \right)} \right]$

The selling price of the TV is ${\text{S}}{\text{.P}} = 16000 - \left[ {\left( {\dfrac{{{\text{15}}}}{{100}}} \right) \times \left( {{\text{16000}}} \right)} \right] = 16000 - 2400 = {\text{Rs }}13600$.

Hence, the selling price of the TV is Rs 13600 i.e., option A is correct.

Note- In these type of problems, the amount of discount given on the marked price is $\left[ {\left( {\dfrac{{{\text{Percent off}}}}{{100}}} \right) \times \left( {{\text{M}}{\text{.P}}} \right)} \right]$ and finally this discount amount is subtracted from the marked price in order to get the selling price.

Given, the marked price of TV is ${\text{M}}{\text{.P}} = {\text{Rs 16000}}$

There is 15 percent off available on this TV.

As we know that selling price of any item is given by ${\text{S}}{\text{.P}} = {\text{M}}{\text{.P}} - \left[ {\left( {\dfrac{{{\text{Percent off}}}}{{100}}} \right) \times \left( {{\text{M}}{\text{.P}}} \right)} \right]$

The selling price of the TV is ${\text{S}}{\text{.P}} = 16000 - \left[ {\left( {\dfrac{{{\text{15}}}}{{100}}} \right) \times \left( {{\text{16000}}} \right)} \right] = 16000 - 2400 = {\text{Rs }}13600$.

Hence, the selling price of the TV is Rs 13600 i.e., option A is correct.

Note- In these type of problems, the amount of discount given on the marked price is $\left[ {\left( {\dfrac{{{\text{Percent off}}}}{{100}}} \right) \times \left( {{\text{M}}{\text{.P}}} \right)} \right]$ and finally this discount amount is subtracted from the marked price in order to get the selling price.

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