Class 9 Maths Heron's Formula MCQ

Free Class 9 Maths Heron’s Formula MCQ Quiz [Chapter 10 for 2025 exam]

Perfect your skills with our Free Class 9 Maths Heron’s Formula MCQ Quiz. Focus on Heron’s Formula MCQ to calculate the area of triangles for the 2025 exam.

Class 9 Maths Heron’s Formula

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Time: 10 Minutes for 10 Question.


9th Math: Heron's Formula

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1. The sides of a parallelogram are 100 m each and the length of the longest diagonal is 160 m. The area of a parallelogram is:

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2 / 10

2. The sides of a triangle are in the ratio of 3: 5: 7 and its perimeter is 300 cm. Its area will be:

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3 / 10

3. If the perimeter of an equilateral triangle is 180 cm. Then its area will be:

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4 / 10

4. The sides of a triangle are in the ratio 12: 17: 25 and its perimeter is 540 cm. The area is:

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5 / 10

5. The sides of a triangle are 35 cm, 54 cm and 61 cm, respectively. The length of its longest altitude

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6 / 10

6. The area of a triangle with given two sides 18 cm and 10 cm, respectively and a perimeter equal to 42 cm is:

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7. The length of each side of an equilateral triangle having an area of 9√3 cm2 is

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8. The area of an equilateral triangle having side length equal to √3/4 cm (using Heron’s formula) is:

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9 / 10

9. The base of a right triangle is 8 cm and the hypotenuse is 10 cm. Its area will be

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10. A quadrilateral whose sides are 3 cm, 4 cm, 4 cm, 5 cm and one of the diagonal is equal to 5 cm as per the below figure. The area of the quadrilateral is:

9th math mcq

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View All 9th class Mathematics chapter wise MCQ Quiz

You can attempt not only Class 9 Maths Heron’s Formula MCQ but all chapter wise 9th grade CBSE and other board 2025 exam.

About Chapter 10th Quiz for Class 9 Maths Heron’s Formula MCQ

Heron’s Formula is a powerful tool for calculating the area of a triangle when the lengths of all three sides are known. Chapter 10 introduces students to Heron’s Formula and its derivation, providing a step-by-step approach to understanding how it works. The formula is particularly useful for solving problems involving irregular triangles where the height is not easily determined. This chapter explains the formula in detail and provides several examples to illustrate its application.

Students learn to apply Heron’s Formula to various types of triangles, including scalene, isosceles, and equilateral triangles. The chapter also includes several practice problems to help reinforce the concept and ensure students can confidently use the formula in different scenarios. Understanding Heron’s Formula is crucial for solving geometric problems involving triangles, and our MCQ quiz on Heron’s Formula will help you test your understanding, ensuring you can accurately calculate the area of a triangle using this essential tool.

To ensure comprehensive preparation, our class 9 math MCQs on Heron’s Formula include a variety of questions that test the student’s ability to apply the formula to different types of triangles. These MCQs help students become familiar with the formula’s application and improve their problem-solving skills. The chapter 10 class 9 math MCQs are an excellent resource for students aiming to master Heron’s Formula and excel in their mathematics exams.

About Heron 10 C.E. to 75 C.E.

Heron of Alexandria, also known as Hero, was an ancient Greek engineer, mathematician, and inventor who lived during the first century (approximately 10 C.E. to 75 C.E.). He is best known for his work in mechanics, pneumatics, and mathematics, which has had a lasting impact on both ancient and modern engineering and scientific principles.

Inventions

Heron is famous for several inventions, many of which were powered by steam or air pressure. Some of his notable creations include:

  • Aeolipile (Hero’s Engine): Often considered the first steam engine, the aeolipile was a simple device that used steam to create rotary motion. It consisted of a spherical vessel mounted on a pair of tubes, with nozzles that expelled steam to create a spinning motion. Although primarily a novelty, it demonstrated the principles of steam propulsion.
  • Automata: Heron designed various mechanical devices and automata, including automatic doors and puppet theaters. His automatic doors, used in temples, were powered by heated water and air pressure.
  • Vending Machine: Heron is credited with inventing a coin-operated vending machine that dispensed holy water. When a coin was inserted, it would fall onto a pan attached to a lever, which opened a valve to release water.

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Sanjay Kumar

Math educator (6-12) with an MSc from Delhi University and quiz content creator at QuizRanker.org.

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