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If the length of a rectangle is doubled and the width remains the same, how does

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Question: If the length of a rectangle is doubled and the width remains the same, how does the area change?

Options:

  1. It doubles
  2. It triples
  3. It remains the same
  4. It quadruples

Correct Answer: It doubles

Solution:

Area = length × width; if length is doubled, area also doubles.

If the length of a rectangle is doubled and the width remains the same, how does

Practice Questions

Q1
If the length of a rectangle is doubled and the width remains the same, how does the area change?
  1. It doubles
  2. It triples
  3. It remains the same
  4. It quadruples

Questions & Step-by-Step Solutions

If the length of a rectangle is doubled and the width remains the same, how does the area change?
  • Step 1: Understand the formula for the area of a rectangle, which is Area = length × width.
  • Step 2: Identify the original length and width of the rectangle.
  • Step 3: If the length is doubled, write the new length as 2 × original length.
  • Step 4: Keep the width the same as the original width.
  • Step 5: Calculate the new area using the new length and the same width: New Area = (2 × original length) × original width.
  • Step 6: Simplify the new area: New Area = 2 × (original length × original width).
  • Step 7: Notice that the new area is 2 times the original area, meaning the area doubles.
  • Area of a Rectangle – The area of a rectangle is calculated by multiplying its length by its width.
  • Effect of Doubling Length – Doubling the length of a rectangle while keeping the width constant results in doubling the area.
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