Question

please help me time find​

Answer 1

Answer:

22.729% of profit

Step-by-step explanation:

cost of the car=1,90,000Rs.

insurance=3200Rs.

Cost of repairing=10,500Rs.

Total cost =1,90,000+3,200+10,500

2,03,700Rs

Selling Price of the car=2,50,000Rs.

selling price is greater than cost price

hence there is a profit

profit=Selling Price-Cost price

2,50,000-2,03,700

=46,300Rs.

profit%=profit/C.P.×100

= 46300/203700×100

=22.729%

Answer 2

Question :-

Raghav Bought an old car for ₹ 1,90,000 and spent ₹ 3,200 on it's insurance ₹ 10,500 on repairing . If he sold it for 2,50,000 . Find gain or loss Percentage.

To Find :-

The Profit or Loss Percentage on the transaction.

Given :-

• Cost Price = ₹ 1,90,00

• Insurance Cost = ₹ 3,200

• Cost on Repairing = ₹ 10,500

• Selling Price = ₹ 2,50,000

We Know :-

Profit PercentaGe :

$\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\blue{\bf{\underline{\boxed{P\% = \bigg(\dfrac{P}{CP} \times 100\bigg)\%}}}}$

Loss PercentaGe :

$\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\blue{\bf{\underline{\boxed{L\% = \bigg(\dfrac{L}{CP} \times 100\bigg)\%}}}}$

Where,

• P = Profit

• L = Loss

• P% = Profit Percentage

• L% = Loss Percentage

• CP = Cost Price

Concept :-

A/c

Total Cost Price = Original Cost Price + Reparing Cost + Insurance Cost

$\implies \bf{Total\:CP = 1,90,00 + 10,500 + 3,200} \\ \\ \implies \bf{Total\:CP = 2,03,700} \\ \\ \therefore \purple{\bf{Total\:CP = 2,03,700}}$

Hence, the Total cost Price is ₹ 2,03,700.

Since , the Selling Price is greater than the Cost Price , Raghav has a profit.

We Know that , P = SP - CP .

$\implies \bf{P = 2,50,000 - 2,03,700} \\ \\ \implies \bf{P = 46,300} \\ \\ \therefore \purple{\bf{P = 46,300}}$

Hence , the Profit gained is ₹ 46,300.

Solution :-

Required :-

• Profit = ₹ 46,300

• Cost Price = ₹ 2,03,700

Using the formula for profit Percentage and by substituting the values in it , we get :

$\implies \bf{P\% = \bigg(\dfrac{P}{CP} \times 100\bigg)\%} \\ \\ \\ \implies \bf{P\% = \bigg(\dfrac{46,300}{2,03,700} \times 100\bigg)\%} \\ \\ \\ \implies \bf{P\% = \bigg(\dfrac{463}{2,037} \times 100\bigg)\%} \\ \\ \\ \implies \bf{P\% = \bigg(\dfrac{46,300}{2,307}\bigg)\%} \\ \\ \\ \implies \bf{P\% = 22.7(Approx.) \%} \\ \\ \\ \therefore \purple{\bf{P\% = 22.7\%}}$

Hence , the profit Percentage is 22.7%.