Respuesta :
Answer:
Profit = $265.04.
Selling price = $1329.05
Step-by-step explanation:
Paul brought a Computer at a cost price of $1064.
Now ,
The marked price of the computer is given as $1399.
Also,
He is giving a total discount of 5% on the marked price of the computer i.e., $1399.
So, The selling price of computer will become 95 percent of $ 1399 which equals $1329.05.
Thus Paul sold the computer at a profit of $1329.05 - $1064
= $265.04.
Answer:
A) selling price of computer is $1329.05
B) Profit is $265.05
C) Profit percentage = 24.9%
Step-by-step explanation:
Given as :
The cost price of computer = c.p = $1064
The marked price of computer = m.p = $1399
The marked percentage discount = d = 5%
Let The selling price of computer = s.p
Now, According to question
discount% = [tex]\dfrac{m.p - s.p}{m.p}[/tex]
Or, d% = [tex]\dfrac{m.p - s.p}{m.p}[/tex]
Or, 5% = [tex]\dfrac{1399 - s.p}{1399}[/tex]
Or, [tex]\dfrac{5}{100}[/tex] = 1 - [tex]\dfrac{s.p}{1399}[/tex]
Or, [tex]\dfrac{s.p}{1399}[/tex] = 1 - [tex]\dfrac{5}{100}[/tex]
Or, [tex]\dfrac{s.p}{1399}[/tex] = [tex]\dfrac{95}{100}[/tex]
∴ s.p = [tex]\dfrac{95}{100}[/tex] × 1399
Or, s.p = $1329.05
So,The selling price of computer = s.p = $1329.05
Now, Profit = selling price - cost price
or, p = s.p - c.p
Or, p = $1329.05 - $1064
∴ Profit = $265.05
Now, Profit % = [tex]\dfrac{\textrm profit}{c.p}[/tex]
Or, p% = [tex]\dfrac{\textrm 265.05}{1064}[/tex]
∴ p% = 0.249
i.e p = 0.249 × 100
So, profit percentage = 24.9%
Hence, A) selling price of computer is $1329.05
B) Profit is $265.05
C) Profit percentage = 24.9% Answer