Question:

The price of 2 trousers and 4 shirts is Rs. 1,600. With the same amount one can buy 1 trouser and 6 shirts. If one wants to buy 12 shirts, he has to pay}

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Two linear equations? Subtract to eliminate and solve fast.
Updated On: Aug 11, 2025
  • Rs. 2400

  • Rs. 4800

  • Rs. 1200

  • Rs. 3700

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The Correct Option is A

Solution and Explanation

Let trouser $=T$, shirt $=S$. Given: $2T+4S=1600$ and $T+6S=1600$.
Subtract: $(2T-T)+(4S-6S)=0\Rightarrow T=2S$.
Then $2(2S)+4S=1600\Rightarrow 8S=1600\Rightarrow S=200$.
Cost of $12$ shirts $=12\times200=\text{Rs.\ }2400$.
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