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Chapter 14: Perimeter and Area — Online MCQ Test

MATHS · Samacheer Kalvi 6th · Tamil Nadu State Board

Practice Chapter 14: Perimeter and Area with a free chapter-wise online MCQ test for Tamil Nadu State Board Samacheer Kalvi 6th MATHS. This chapter covers: Area formulas, Perimeter formulas, Rectangle, Square, Right-angled triangle. AI-generated questions from basic to board-exam level, with instant results and explanations.

10
Questions
20m
Time Limit
3
Attempts Left
  • 10 random questions from this chapter (mixed difficulty)
  • Questions you've seen before won't repeat until the pool resets
  • You have 20 minutes — exam auto-submits when time is up
  • Maximum 3 attempts per chapter
  • Results and explanations shown immediately after submission
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Chapter 14: Perimeter and Area — Important Questions & Answers (FAQ)

Frequently asked questions from Tamil Nadu State Board Samacheer Kalvi 6th MATHS — Chapter 14: Perimeter and Area, with answers and explanations. These are sample questions; the exam has its own separate question set.

What is the formula for the perimeter of a rectangle with length l and breadth b?
  • A. 2(l + b) ✓
  • B. l × b
  • C. l + b
  • D. 2l + b
Answer: A. 2(l + b)
The perimeter of a rectangle is the sum of all four sides, which equals 2(l + b).
What is the formula for the area of a square with side s?
  • A. 4s
  • B. s² ✓
  • C. 2s
  • D. s
Answer: B. s²
The area of a square is calculated by multiplying side × side, which is s².
What is the perimeter of a rectangle with length 12 cm and breadth 8 cm?
  • A. 20 cm
  • B. 40 cm ✓
  • C. 96 cm
  • D. 56 cm
Answer: B. 40 cm
Perimeter = 2(l + b) = 2(12 + 8) = 2(20) = 40 cm.
Two rectangles have the same perimeter but different dimensions. What can we conclude about their areas?
  • A. Their areas must be equal
  • B. Their areas can be different ✓
  • C. Their areas must be different
  • D. Cannot determine relationship
Answer: B. Their areas can be different
Two rectangles can have the same perimeter but different areas. For example, a 6×4 rectangle and 7×3 rectangle both have perimeter 20 but areas 24 and 21 respectively.
If the side of a square is increased by 2 cm, the area increases by 28 cm². What was the original side length?
  • A. 3 cm
  • B. 6 cm ✓
  • C. 5 cm
  • D. 4 cm
Answer: B. 6 cm
Let original side = s. New area - Original area = 28. (s+2)² - s² = 28. s² + 4s + 4 - s² = 28. 4s + 4 = 28. s = 6 cm.

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