Find The Breadth Of Rectangular Of 180 M Square And The Length Is 20 M​

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Understanding the Problem

When it comes to calculating the breadth of a rectangular plot, we need to understand the basic concepts of geometry. The breadth of a rectangle is the shorter side, while the length is the longer side. In this problem, we are given the area of the rectangular plot, which is 180 square meters, and the length, which is 20 meters. We need to find the breadth of the plot.

Recalling the Formula for Area of a Rectangle

The area of a rectangle is given by the formula:

Area = Length × Breadth

We are given the area (180 square meters) and the length (20 meters). We need to rearrange the formula to solve for the breadth.

Rearranging the Formula to Solve for Breadth

To solve for the breadth, we need to isolate the breadth term on one side of the equation. We can do this by dividing both sides of the equation by the length (20 meters).

Breadth = Area ÷ Length

Substituting the Given Values

Now that we have the formula to solve for the breadth, we can substitute the given values into the equation.

Breadth = 180 ÷ 20

Calculating the Breadth

To calculate the breadth, we can perform the division.

Breadth = 9

Conclusion

Therefore, the breadth of the rectangular plot is 9 meters.

Real-World Applications

Calculating the breadth of a rectangular plot is an essential skill in various fields, such as:

  • Architecture: When designing buildings, architects need to calculate the dimensions of the plot to ensure that the building fits within the available space.
  • Landscaping: When designing gardens or parks, landscapers need to calculate the dimensions of the plot to ensure that the plants and features fit within the available space.
  • Surveying: When surveying land, surveyors need to calculate the dimensions of the plot to ensure that the boundaries are accurate.

Tips and Tricks

Here are some tips and tricks to help you calculate the breadth of a rectangular plot:

  • Use a calculator: When performing calculations, it's always a good idea to use a calculator to ensure accuracy.
  • Check your units: Make sure that your units are consistent throughout the calculation.
  • Double-check your work: Always double-check your work to ensure that the calculation is correct.

Common Mistakes

Here are some common mistakes to avoid when calculating the breadth of a rectangular plot:

  • Mixing up units: Make sure that your units are consistent throughout the calculation.
  • Rounding errors: Be careful when rounding numbers to avoid errors.
  • Not checking work: Always double-check your work to ensure that the calculation is correct.

Conclusion

Calculating the breadth of a rectangular plot is a simple yet essential skill that requires attention to detail and accuracy. By following the steps outlined in this article, you can ensure that your calculations are correct and that you can apply this skill in various real-world applications.

Q: What is the formula for calculating the breadth of a rectangular plot?

A: The formula for calculating the breadth of a rectangular plot is:

Breadth = Area ÷ Length

Q: What is the area of the rectangular plot in the given problem?

A: The area of the rectangular plot is 180 square meters.

Q: What is the length of the rectangular plot in the given problem?

A: The length of the rectangular plot is 20 meters.

Q: How do I calculate the breadth of a rectangular plot when I only know the area and the length?

A: To calculate the breadth of a rectangular plot when you only know the area and the length, you can use the formula:

Breadth = Area ÷ Length

Q: What if I have a rectangular plot with an area of 120 square meters and a length of 15 meters? How do I calculate the breadth?

A: To calculate the breadth of the rectangular plot, you can use the formula:

Breadth = Area ÷ Length

Breadth = 120 ÷ 15 Breadth = 8

Q: What if I have a rectangular plot with an area of 250 square meters and a length of 25 meters? How do I calculate the breadth?

A: To calculate the breadth of the rectangular plot, you can use the formula:

Breadth = Area ÷ Length

Breadth = 250 ÷ 25 Breadth = 10

Q: Can I use a calculator to calculate the breadth of a rectangular plot?

A: Yes, you can use a calculator to calculate the breadth of a rectangular plot. In fact, it's always a good idea to use a calculator to ensure accuracy.

Q: What if I make a mistake when calculating the breadth of a rectangular plot?

A: If you make a mistake when calculating the breadth of a rectangular plot, you can try rechecking your work or using a calculator to ensure accuracy.

Q: Can I use this formula to calculate the breadth of any rectangular plot?

A: Yes, you can use this formula to calculate the breadth of any rectangular plot, as long as you know the area and the length.

Q: What if I have a rectangular plot with an area of 500 square meters and a length of 30 meters? How do I calculate the breadth?

A: To calculate the breadth of the rectangular plot, you can use the formula:

Breadth = Area ÷ Length

Breadth = 500 ÷ 30 Breadth = 16.67

Q: Can I use this formula to calculate the breadth of a rectangular plot with a decimal length?

A: Yes, you can use this formula to calculate the breadth of a rectangular plot with a decimal length.

Q: What if I have a rectangular plot with an area of 1000 square meters and a length of 40 meters? How do I calculate the breadth?

A: To calculate the breadth of the rectangular plot, you can use the formula:

Breadth = Area ÷ Length

Breadth = 1000 ÷ 40 Breadth = 25

Q: Can I use this formula to calculate the breadth of a rectangular plot with a large area and length?

A: Yes, you can use this formula to calculate the breadth of a rectangular plot with a large area and length.

Q: What if I have a rectangular plot with an area of 2000 square meters and a length of 50 meters? How do I calculate the breadth?

A: To calculate the breadth of the rectangular plot, you can use the formula:

Breadth = Area ÷ Length

Breadth = 2000 ÷ 50 Breadth = 40

Conclusion

Calculating the breadth of a rectangular plot is a simple yet essential skill that requires attention to detail and accuracy. By following the steps outlined in this article and using the formula provided, you can ensure that your calculations are correct and that you can apply this skill in various real-world applications.