Math, asked by skarthickmani92, 10 months ago

The cost price of 21 articles is equl to selling price
of 18 articles. Find the gain or loss percent ?​

Answers

Answered by Anonymous
72

\huge{\boxed{\mathfrak{\underline{Answer}}}}

\large{\sf{Assume \:  that \:  the \: SP \:  of \: one \: article \: be \: Rs1.}}

\large{\sf{So\: the \:  SP \: of \: 18 \: articles \: =  \:  Rs 18}}

\large{\sf{Assume \:  that \: SP \: be \:  x}}

\large\sf{So,}

\large{\sf{21x \:  = \:  18}}

\large{\rightarrow{\sf{x \: = \: {\frac{18}{21}}}}}

\sf\large{Therefore,}

\large\sf{Profit \:  = \: SP \:  - \: CP}

\large\sf{Profit \:  = \: {1- {\frac{ 18}{21}}}}

\large{\sf{Profit \: = {\frac{3}{21}}}}

\large{\sf{Profit \: Percent \: = \: {frac{Profit}{CP*}}100}}}

\large\sf{Profit Percent \: = \: Profit/18/21 * 100}

Profit % = 3/21/18/21 * 100

Profit % = 16.66 %

Answered by Anonymous
39

\textbf{\underline{\underline{According\:to\:the\:Question}}}

★Assume the SP of 1 article

= Rs. 1

★Hence SP of 18 articles :-

= Rs. 18

{\boxed{\sf\:{Assume\;CP\;be\;p}}}

★Therefore :-

21p = 18

\tt{\rightarrow p=\dfrac{18}{21}}

★Here we get :-

{\boxed{\sf\:{SP\;is\;greater\;than\;CP}}}

Gain = SP - CP

\tt{\rightarrow 1-\dfrac{18}{21}}

\tt{\rightarrow\dfrac{3}{21}}

\tt{\rightarrow Gain=\dfrac{Gain}{CP}\times 100}

\tt{\rightarrow Gain=\dfrac{3/21}{18/21}\times 100}

= 16.66%

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