Math, asked by StudyAdda2, 5 months ago

Jaikishan bought a plot of land for ₹2200000 . He built a boundary wall around it which cost him ₹ 195000. He advertised in the local newspaper about his in intension to sell it , which cost him ₹ 5000 . He was finally able to sell it for ₹ 2700000 . What is his profit percent ?​

Answers

Answered by thebrainlykapil
178

\large\underline{ \underline{ \sf \maltese{ \: Question:- }}}

  • Jaikishan bought a plot of land for ₹2200000 . He built a boundary wall around it which cost him ₹ 195000. He advertised in the local newspaper about his in intension to sell it , which cost him ₹ 5000 . He was finally able to sell it for ₹ 2700000 . What is his profit percent ?

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\large\underline{ \underline{ \sf \maltese{ \: Given:- }}}

  • Cost of Land = \sf\green{ ₹22,00,000}

\blue{\fbox\orange{Overhead \: Charges }}

  • Boundary Wall = \sf\green{₹1,95,000  }
  • Advertisement = \sf\green{ ₹5,000 }
  • Total Overhead Charges = 195000 + 5000= \sf\orange{ ₹2,00,000 }

So, Real Cost Price = 2200000 + 200000

\sf\green{ ₹ 24,00,000 }

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\red{\fbox\blue{Cost \: Price \: = \: ₹24,00,000}}

\red{\fbox\blue{Selling \: Price \: = \: ₹27,00,000}}

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\large\underline{ \underline{ \sf \maltese{ \: Solution:- }}}

There is a profit as SP > CP

\begin{gathered}\begin{gathered}\begin{gathered}: \implies \underline\blue{ \boxed{\displaystyle \sf \bold\orange{\: Profit  \: = \: SP \: - \: CP   }} }\\ \\\end{gathered}\end{gathered}\end{gathered}

 \quad {:} \longrightarrow \sf{\sf{ Profit \: = \: 2700000\: - \: 2400000   }}

\qquad\quad {:} \longrightarrow \underline \red{\boxed{\sf{ Profit \: = \: ₹\: 3,00,000    }}}

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\begin{gathered}\begin{gathered}\begin{gathered}: \implies \underline\blue{ \boxed{\displaystyle \sf \bold\orange{\: Profit\% \: = \:  \frac{Profit}{Real \: Cost } \: × \: 100  }} }\\ \\\end{gathered}\end{gathered}\end{gathered}

 \begin{gathered}\begin{gathered}\\ : \implies \displaystyle \sf \: \frac{300 \cancel{0}\cancel{0}  \cancel{0} }{24 \cancel{0}\cancel{0} \cancel{0} \cancel{0} \cancel{0} }  \:  \times  \: 1 \cancel{0}  \cancel{0} \cancel{0} \\ \\ \\\end{gathered}\end{gathered}

 \begin{gathered}\begin{gathered}\\ : \implies \displaystyle \sf \: \frac{300}{24  }  \:  \\ \\ \\\end{gathered}\end{gathered}

\qquad\quad {:} \longrightarrow \underline \red{\boxed{\sf{ Profit \% \: = \: 12.5\%  }}}

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\begin{gathered}\begin{gathered}\qquad \therefore\: \sf{ Profit \% \: = \underline {\underline{ 12.5 \%}}}\\\end{gathered}\end{gathered}

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More to know :-

\boxed{\begin{minipage}{5cm}\bigstar$\:\underline{\textbf{Profit and Loss Formulas :}}\\\\ \\ \sf {\textcircled{\footnotesize\textsf{1}}} \:S.P. =$\sf \bigg\lgroup\dfrac{100 + Profit \%}{100}\bigg\rgroup \times 100$\\\\\\ \sf {\textcircled{\footnotesize\textsf{2}}} \:\:C.P. = $\sf \dfrac{S.P. \times 100}{100 + Profit \%}$\\\\\\\sf{\textcircled{\footnotesize\textsf{3}}} \:\:Profit = $\sf \dfrac{Profit \% \times C.P.}{100}$\\\\\\ \sf{\textcircled{\footnotesize\textsf{4}}} \: \:Profit (gain) = S.P. - C.P. \\\\\\\sf{\textcircled{\footnotesize\textsf{5}}} \: \:$\sf Profit \% = \dfrac{Profit}{C.P.} \times 100$\end{minipage}}

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Request:-

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