Question

Raju bought a mixir for Rs. 2568 but the piece was difective and he had to get it repaired for Rs. 432.Then he sold it for Rs3200. find his prifite percent​

Answer 1

Answer:

• His profit percent is 6.67 %.

Step-by-step explanation:

Given that:

• Raju bought a mixer for Rs. 2568 but the piece was defective and he had to get it repaired for Rs. 432.
• He sold it for Rs. 3200.

To Find:

• His profit percent.

Formula used:

1. Profit = S.P. - C.P.
2. Profit % = (100 × Profit)/C.P. %

Where,

• S.P. = Selling price
• C.P. = Cost price

First we have to find its total cost price:

Total cost price = Cost of mixer + Repairing charges

⟶ Total cost price = Rs (2568 + 432)

⟶ Total cost price = Rs 3000

Finding the profit:

⟶ Profit = Rs (3200 - 3000)

⟶ Profit = Rs 200

Now finding the profit percent:

⟶ Profit percent = (100 × 200)/3000 %

⟶ Profit percent = 20000/3000 %

⟶ Profit percent = 6⅔ %

⟶ Profit percent = 6.67 (approx.)

Answer 2

$\large\underline{ \maltese {\sf{ \pmb \: Question : }}}$

Raju Bought a mixer for Rs. 2568 but the piece was defective and he had to get it repaired for Rs. 432 . Then he sold it for Rs.3200 . Find his Profit percent .

$\large{\underline{ \maltese{ \sf{ \pmb \: Concept : }}}}$

In this question we are provided with the cost price and a Selling price of a mixer at which Raju had bought and sold the mixer . The mixer was defective and was repaired for specific amount which is mentioned above . In this question we have to find the profit percentage on a mixer , which can be easily done by first finding the total cost price . After finding the cost price we will find the profit and then at the end we will find the profit percent .

$\large\underline{ \maltese {\sf {\pmb \: Required \: Formula : }}}$

$\: \: \: \: \: \: \underline{\boxed {\mathfrak{ \leadsto {\: Profit \: \% \: = \frac{profit}{cost \: price} \times 100 \: }}}}$

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$\large\underline{ \maltese {\sf {\pmb \: Solution : }}}$

${ \longmapsto \: \sf \: Total \: cost \: price \: of \: a \: mixer \: = Rs. \: 2568 + Rs. \: 432 \: = Rs. \: 3000 \: }$

${ \longmapsto \sf \: Selling \: Price \: of \: a \: mixer \: =Rs. \: 3200 \: }$

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${\longrightarrow \: \sf Profit \: = \: S \: . \: P \: - \: C \: . \: P}$

${\longrightarrow \sf \: Profit \: = Rs. \: 3200 - Rs. \: 3000}$

${ \longrightarrow{ \boxed {\mathfrak{\: Profit \: = 200 \: rupees \: }}}}$

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$\longmapsto \: \sf \: Profit \: \% \: = \frac{profit}{cost \: price} \times 100$

$\longmapsto \: \sf \: Profit \: \% \: = \frac{200}{30{ \cancel{00}}} \times {\cancel{100}}$

$\longmapsto \sf \: Profit \: \% \: = \frac{200}{30}$

$\:\longmapsto \boxed{ \mathfrak{Profit \: \% \: = \: \small{ \approx} \: 6.66 \%}}$

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~@amna3961 ♡︎ シ︎