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2D Mensuration (Area)

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Q. A circle has a radius of 7 cm. What is the area of the circle?
  • A. 154 cm²
  • B. 144 cm²
  • C. 160 cm²
  • D. 150 cm²
Q. A circle has a radius of 7 cm. What is the area of the circle? (Use π ≈ 22/7)
  • A. 154 cm²
  • B. 144 cm²
  • C. 160 cm²
  • D. 150 cm²
Q. A circle has a radius of 7 cm. What is the area of the circle? (Use π ≈ 3.14)
  • A. 154 cm²
  • B. 144 cm²
  • C. 160 cm²
  • D. 150 cm²
Q. A circular garden has a diameter of 10 m. What is the area of the garden? (Use π = 3.14)
  • A. 78.5 m²
  • B. 31.4 m²
  • C. 50 m²
  • D. 100 m²
Q. A parallelogram has a base of 8 m and a height of 5 m. What is its area?
  • A. 40 m²
  • B. 30 m²
  • C. 50 m²
  • D. 20 m²
Q. A rectangle has a length of 12 m and a width of 5 m. What is the perimeter of the rectangle?
  • A. 34 m
  • B. 30 m
  • C. 40 m
  • D. 24 m
Q. A rectangle has a length that is twice its width. If the area of the rectangle is 200 square meters, what is the width of the rectangle?
  • A. 10 meters
  • B. 20 meters
  • C. 25 meters
  • D. 15 meters
Q. A rectangle has a length that is twice its width. If the area of the rectangle is 200 square units, what is the width of the rectangle?
  • A. 10 units
  • B. 20 units
  • C. 15 units
  • D. 25 units
Q. A rectangle has an area of 48 cm² and a length of 12 cm. What is the width?
  • A. 4 cm
  • B. 6 cm
  • C. 8 cm
  • D. 10 cm
Q. A rectangle has an area of 48 square meters and a length of 12 meters. What is the width?
  • A. 4 meters
  • B. 6 meters
  • C. 8 meters
  • D. 10 meters
Q. A rectangle has an area of 60 square meters and a length of 12 meters. What is the width?
  • A. 5 meters
  • B. 6 meters
  • C. 7 meters
  • D. 8 meters
Q. A rectangle's length is 3 times its width. If the area is 75 square meters, what is the length?
  • A. 15 meters
  • B. 25 meters
  • C. 30 meters
  • D. 20 meters
Q. A rectangle's length is three times its width. If the perimeter is 64 cm, what is the area of the rectangle?
  • A. 192 cm²
  • B. 128 cm²
  • C. 96 cm²
  • D. 64 cm²
Q. A rectangular field is 50 meters long and 30 meters wide. If a fence is built around it, what is the total length of the fence?
  • A. 160 m
  • B. 140 m
  • C. 120 m
  • D. 180 m
Q. A rectangular garden has a length of 12 m and a width of 5 m. If a path of width 1 m is built around it, what is the area of the path?
  • A. 50 m²
  • B. 60 m²
  • C. 70 m²
  • D. 80 m²
Q. A rectangular garden has a length of 30 meters and a width of 20 meters. What is the area of the garden?
  • A. 600 m²
  • B. 500 m²
  • C. 400 m²
  • D. 300 m²
Q. A rectangular garden is 30 meters long and 20 meters wide. If a path of 1 meter width is built around it, what is the area of the path?
  • A. 80 m²
  • B. 100 m²
  • C. 120 m²
  • D. 140 m²
Q. A rectangular plot has a length of 50 meters and a width of 30 meters. If a path of 2 meters width is built around it, what is the area of the path?
  • A. 320 m²
  • B. 400 m²
  • C. 600 m²
  • D. 800 m²
Q. A rhombus has diagonals of lengths 12 cm and 16 cm. What is the area of the rhombus?
  • A. 96 cm²
  • B. 48 cm²
  • C. 72 cm²
  • D. 60 cm²
Q. A semicircle has a diameter of 14 cm. What is its area? (Use π ≈ 3.14)
  • A. 76.96 cm²
  • B. 48.96 cm²
  • C. 38.48 cm²
  • D. 28.96 cm²
Q. A semicircle has a diameter of 14 cm. What is the area of the semicircle?
  • A. 49 cm²
  • B. 77 cm²
  • C. 154 cm²
  • D. 100 cm²
Q. A semicircle has a diameter of 14 cm. What is the area of the semicircle? (Use π ≈ 3.14)
  • A. 76.96 cm²
  • B. 48.96 cm²
  • C. 38.48 cm²
  • D. 24.48 cm²
Q. A semicircle has a diameter of 14 cm. What is the area of the semicircle? (Use π ≈ 22/7)
  • A. 77 cm²
  • B. 49 cm²
  • C. 154 cm²
  • D. 88 cm²
Q. A square has a perimeter of 40 cm. What is the area of the square?
  • A. 100 cm²
  • B. 200 cm²
  • C. 150 cm²
  • D. 250 cm²
Q. A square has a perimeter of 48 cm. What is the area of the square?
  • A. 144 cm²
  • B. 64 cm²
  • C. 36 cm²
  • D. 100 cm²
Q. A trapezium has bases of lengths 10 cm and 6 cm, and a height of 4 cm. What is the area of the trapezium?
  • A. 32 cm²
  • B. 40 cm²
  • C. 36 cm²
  • D. 28 cm²
Q. A triangle has a base of 12 cm and a height of 5 cm. What is the area of the triangle?
  • A. 30 cm²
  • B. 60 cm²
  • C. 24 cm²
  • D. 12 cm²
Q. A triangle has sides of lengths 6 cm, 8 cm, and 10 cm. What is the area of the triangle?
  • A. 24 cm²
  • B. 30 cm²
  • C. 36 cm²
  • D. 20 cm²
Q. If the area of a circle is 154 square units, what is the radius of the circle? (Use π = 22/7)
  • A. 7 units
  • B. 14 units
  • C. 11 units
  • D. 21 units
Q. If the area of a parallelogram is 120 square meters and the base is 15 meters, what is the height?
  • A. 8 meters
  • B. 10 meters
  • C. 12 meters
  • D. 15 meters
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2D Mensuration (Area) MCQ & Objective Questions

Understanding 2D Mensuration (Area) is crucial for students aiming to excel in their exams. This topic not only forms a significant part of the mathematics syllabus but also helps in developing problem-solving skills. Practicing MCQs and objective questions on 2D Mensuration (Area) can significantly enhance your exam preparation and boost your confidence, ensuring you tackle important questions effectively.

What You Will Practise Here

  • Formulas for calculating the area of basic shapes like squares, rectangles, triangles, and circles.
  • Understanding the concept of composite figures and how to find their areas.
  • Real-life applications of area calculations in various contexts.
  • Diagrams and visual representations to aid in understanding area concepts.
  • Problem-solving techniques for complex area-related questions.
  • Important definitions and theorems related to 2D Mensuration.
  • Practice questions that mirror exam formats and question patterns.

Exam Relevance

The topic of 2D Mensuration (Area) is frequently tested in CBSE, State Boards, NEET, and JEE examinations. Students can expect a variety of question patterns, including direct application of formulas, conceptual understanding, and problem-solving scenarios. Mastery of this topic can lead to higher scores, as it is often featured in both objective and subjective formats.

Common Mistakes Students Make

  • Confusing the formulas for different shapes, leading to incorrect calculations.
  • Overlooking units of measurement, which can affect the final answer.
  • Failing to break down composite shapes into simpler figures for easier area calculation.
  • Misinterpreting the question, especially in word problems that involve area.

FAQs

Question: What are the key formulas for calculating area in 2D Mensuration?
Answer: The key formulas include Area of a square = side × side, Area of a rectangle = length × breadth, Area of a triangle = 1/2 × base × height, and Area of a circle = π × radius².

Question: How can I improve my skills in solving 2D Mensuration problems?
Answer: Regular practice of MCQs and objective questions, along with understanding the underlying concepts, will greatly enhance your skills.

Now is the time to take charge of your learning! Dive into our collection of 2D Mensuration (Area) MCQ questions and practice questions to solidify your understanding and excel in your exams. Start solving today!

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