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What will be the cost of gardening 1 metre broad boundary around a rectangular plot having perimeter of 340 metres at the rate of Rs. 10 per square metre? 
  • a)
    Rs. 3,400/-  
  • b)
    Rs. 1.700/-  
  • c)
    Rs. 3440/- 
  • d)
    Cannot be determined  
  • e)
    None of these 
Correct answer is option 'C'. Can you explain this answer?
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Understanding the Problem
To calculate the cost of gardening a 1 metre broad boundary around a rectangular plot with a perimeter of 340 metres, we need to first determine the area that will be gardened.
Step 1: Calculate the Area to be Gardened
- The perimeter of the rectangular plot is given as 340 metres.
- A 1 metre wide boundary will increase both the length and width of the rectangular plot.
Step 2: Dimensions of the Original Plot
- Let the length (L) and width (W) of the plot be such that:
2(L + W) = 340
This simplifies to:
L + W = 170 metres.
Step 3: New Dimensions with Boundary
- Including the 1 metre boundary, the new dimensions become:
- New Length = L + 2 (adding 1 metre on both sides)
- New Width = W + 2 (adding 1 metre on both sides)
Step 4: Area Calculation
- Area of the rectangular plot = L * W.
- Area including the boundary = (L + 2)(W + 2).
Expanding this gives:
Area with boundary = LW + 2L + 2W + 4.
- The area of the gardened boundary alone is:
Area of boundary = Area with boundary - Area of original plot
= (LW + 2L + 2W + 4) - LW
= 2L + 2W + 4 = 2 * (L + W) + 4 = 2 * 170 + 4 = 340 + 4 = 344 square metres.
Step 5: Cost Calculation
- The cost of gardening per square metre is Rs. 10.
- Total cost = Area of boundary * Rate per square metre
= 344 * 10 = Rs. 3440.
Conclusion
Thus, the total cost of gardening the 1 metre broad boundary around the rectangular plot is Rs. 3440, making the correct answer option 'C'.
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What will be the cost of gardening 1 metre broad boundary around a rectangular plot having perimeter of 340 metres at the rate of Rs. 10 per square metre?a)Rs. 3,400/- b)Rs. 1.700/- c)Rs. 3440/-d)Cannot be determined e)None of theseCorrect answer is option 'C'. Can you explain this answer?
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