Areas — Practice Quiz
Telangana Board · Class 9 · Mathematics
4 MCQs on Areas for Telangana Board Class 9 Mathematics: tap an answer to check it and see why. The full chapter test has 44 questions.
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Quick Quiz: Areas
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A rectangle has length 15 cm and breadth 8 cm. What is its area?
If a parallelogram has base 12 cm and height 7 cm, what is its area?
A triangle has base 10 cm and height 6 cm. What is its area?
Two parallelograms lie on the same base and between the same parallels. If one has area 48 cm², what is the area of the other?
Sample Questions
A rhombus has diagonals of lengths 8 cm and 6 cm. What is its area?
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24 cm²
Step 1: Given - diagonal 1 = 8 cm, diagonal 2 = 6 cm. Step 2: Use formula for area of rhombus = (1/2) × d₁ × d₂. Step 3: Calculate area = (1/2) × 8 × 6 = (1/2) × 48 = 24 cm². Step 4: The area is 24 cm². Common mistake: Forgetting the 1/2 factor gives 48 cm² (wrong).
If a triangle and parallelogram are on the same base and between same parallels, and the parallelogram has area 72 cm², what is the area of the triangle?
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36 cm²
Step 1: Apply the theorem - area of triangle = (1/2) × area of parallelogram when on same base and between same parallels. Step 2: Given parallelogram area = 72 cm². Step 3: Calculate triangle area = (1/2) × 72 = 36 cm². Step 4: The triangle has half the area of the parallelogram. This relationship is fundamental in coordinate geometry.
A square field has side 25 m. What is its area in square meters?
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625 m²
Step 1: Given - side of square = 25 m. Step 2: Apply formula for area of square = side². Step 3: Calculate area = 25² = 25 × 25 = 625 m². Step 4: The area is 625 m². Common mistake: Multiplying by 4 (perimeter formula) gives 100 m² (wrong).
A median of a triangle divides it into two parts. What can you say about the areas of these two parts?
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They are equal
Step 1: A median connects a vertex to the midpoint of the opposite side. Step 2: This creates two triangles with equal bases (since midpoint divides the side equally). Step 3: Both triangles have the same height (distance from the vertex to the base). Step 4: Since area = (1/2) × base × height, and both base and height are equal, the areas are equal. This is a fundamental property of medians.
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