Math, asked by nishantsingh7th, 4 months ago

find the selling price when cost price is 3300 and loss is 10%
ANSWER WITH FULL SOLUTION​

Answers

Answered by golok9881
4

Answer:

cost price = 3300 ₹

Loss = 10%

10% loss = (10/100)×3300= 330 ₹

Selling price = 3300 - 330 = 2970 ₹

Step-by-step explanation:

Answered by Anonymous
45

Given:

  • Cost Price (C.P.) of the article = ₹3,300
  • Loss percentage = 10%

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To find:

  • Selling Price (S.P.) of the article.

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Solution:

We are given C.P. and Loss% of the article, then we can find the S.P. of the article, which is given by the formula:

\sf S.P. = \dfrac {100-Loss \%}{100} \times C.P.

Now, substitute the values in the formula,

\sf S.P. = \dfrac {100-10}{100} \times 3,300

\sf S.P. = \dfrac {90}{100} \times 3,300

\sf S.P. = 90 \times 33

\boxed {\bf {\blue {S.P. = Rs.\ 2,970}}}

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Final answer:

The Selling Price is ₹2,970.

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More formulas:

  • \sf S.P. = \dfrac {100-Loss \%}{100} \times C.P.

  • \sf S.P. = \dfrac {100+Profit \%}{100} \times C.P.

  • \sf Profit \% = \dfrac {Profit}{C.P.} \times 100 \%

  • \sf Loss \% = \dfrac {Loss}{C.P.} \times 100 \%

  • \sf C.P. = \dfrac {SP \times 100}{100 + Profit \%}

  • \sf C.P. = \dfrac {SP \times 100}{100 - Loss \%}
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