Math, asked by sanjay18066, 30 days ago

Shweta buys an old mobile for rs. 6400 and spends rs. 600 on its repairs.if she sells the mobile for rs 8400, her profit percent is

Answers

Answered by sb0681435
2

your answer is 3.71% or 3.7%

Answered by Anonymous
49

Given that :-

  • Shweta buys an old mobile for Rs. 6400.
  • spends Rs. 600 on its repairs.
  • sells the mobile Rs. 8400.

To find :-

  • What is Profit percent.

Let us assume :-

  • Profit percent of mobile is x.

We know that :-

  •  \sf \: profit \: \% =  \frac{profit}{c•p•}  \times 100.

We have :-

  • Profit = 8400-7000 = 1400.
  • C•p• = 8400.

Finding the Value of x :-

 \dashrightarrow  \sf \: profit \: \% =  \frac{profit}{c•p•}  \times 100.

Putting the values in the formula,

 \dashrightarrow x = 1400/8400×100

 \dashrightarrow x = 140000/8400

 \dashrightarrow x = 1400/84

 \dashrightarrow x = 16•65%.

Hence,

  • Profit percent is 16•65%.

More Formulas :-

 \dashrightarrow Profit S•P-C•P

 \dashrightarrow Loss = C•P-S•P

 \dashrightarrow Profit % = (Profit/CP)×100

 \dashrightarrow Loss % = (loss/C•P)×100

 \dashrightarrow S•P = C•P(100+profit %)/100

 \dashrightarrow S•P = C•P (100-Loss%)/100

 \dashrightarrow C•P = (100*S•P)/(100+Profit%)

 \dashrightarrow C•P = (100*S•P)/(100-Loss%)

 \dashrightarrow S•P = M•P - Discount

 \dashrightarrow S•P = Price after Discount + Vat

 \dashrightarrow Vat% = Vat/(Price after Discount×100)

 \dashrightarrow Discount = Marked Value - Selling Price

 \dashrightarrow Discount%= (Actual Discount)/(Face Value)×100

Where,

S•P = Selling Price.

C•P = Cost Pr

M•P = Marked price.

Vat = Value added tax.

 \dashrightarrow Profit = When an article is sold at a price higher than its cost price, it is said to make a profit on the article.

 \dashrightarrow Loss = When an article is sold at a price less than its cost price, then in this situation there is said to be a loss on the article.

 \dashrightarrow Discount = The discount which is given while selling an article is called discount. The discount is given on the marked price.

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