Math, asked by satya6431, 11 months ago

by selling 90 computer a shopkeeper gains the amount which is equal to the selling price of 10 computers . find the profit percent. had he purchased them for 30000 each., what would have been the selling price of a computer.​

Answers

Answered by Anonymous
27

Answer:

\large \text{$Profit \ \%=12.5 \ \%$}

\large \text{$Selling \ price = Rs \ 33,750$}

Step-by-step explanation:

Let selling price of computer be Rs a

So selling price of 90 computers = a × 90 = 90 a

Given that profit is equal to selling price of 10 computers.

Profit = a × 10 = 10 a.

We know formula

Profit = selling price - cost price

Cost price = selling price - profit

putting values here we get

Cost price = 90 a - 10 a

Cost price = 80 a.

We have to find profit percent.

\large \text{$Profit \ \%=\dfrac{Profit}{Cost \ price}\times100 $}\\\\\\\large \text{Put the value which we have .}\\\\\\\large \text{$Profit \ \%=\dfrac{10 \ a}{80 \ a}\times100 $}\\\\\\\large \text{$Profit \ \%=\dfrac{1}{8}\times100 $}\\\\\\\large \text{$Profit \ \%=\dfrac{100}{8}$}\\\\\\\large \text{$Profit \ \%=12.5 \ \%$}

Now we get  profit percent.

We also have to find selling price.

Given:

Cost price = Rs 30,000

We have formula

\large \text{$Profit \ \%=\dfrac{Profit}{Cost \ price}\times100 $}\\\\\\\large \text{We can also write profit as selling price - cost price }\\\\\\\large \text{$Profit \ \%=\dfrac{selling \ price - cost \ price}{Cost \ price}\times100$}\\\\\\\large \text{Put value here }\\\\\\\large \text{$12.5=\dfrac{a-30,000}{30,000}\times100$}\\\\\\\large \text{$12.5=\dfrac{a-30,000}{300}$}\\\\\\\large \text{$12.5 \times 300=a-30,000$}

\large \text{$125 \times 30=a-30,000$}\\\\\\\large \text{$ a=30,000+3750$}\\\\\\\large \text{$ a=33,750$}\\\\\\\large \text{$Selling \ price = Rs \ 33,750$}

Thus we get answer.

Answered by yashchauha95400
3

Answer:

12.5% profit,33750 rs

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