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Maths Exploring Some Geometric Themes - Chapter 4 Class 8 (Ganita Prakash 2) MCQ and Assertion Questions

Short Quiz · Class 8 · Maths · CBSE

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Chapter 4 Class 8 - Exploring Some Geometric Themes (Ganita Prakash II | 5 questions | about 4 minutes

Practise Exploring Some Geometric Themes - Chapter 4 Class 8 (Ganita Prakash 2) with Teachoo's Short Quiz (Class 8 · Maths · CBSE). Practise these questions in a free interactive quiz with answer feedback.

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Question 1 of 5
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Question 1 of 5
Assertion (A): The source stack contains 10 cubes.
Reason (R): Its rows contain 1, 2, 3 and 5 cubes, whose sum is 11.
A triangular stack with rows of one, two, three and four visible cubes.
Select an option to see the answer, or skip this question.
Question 2 of 5
Assertion (A): A cube resting flat on one face necessarily has a regular-hexagonal orthogonal projection.
Reason (R): Balancing a cube symmetrically on a corner can give an isometric projection with regular-hexagonal outline.
Isometric projection of a transparent cubeThe projection has a regular hexagonal outline and three pairs of opposite vertices joined through the centre.
Select an option to see the answer, or skip this question.
Question 3 of 5
Observe the Sierpinski Gasket.
First three stages of the Sierpinski GasketAn equilateral triangle has its central triangle removed, and the process is repeated on the three remaining corner triangles.Step 0Step 1Step 2
How many corner triangles remain after the first central triangle is removed?
Select an option to see the answer, or skip this question.
Question 4 of 5
Assertion (A): A cylinder net contains one rectangle and two congruent circles.
Reason (R): A cone net contains a circular sector and one circle.
Net of a cylinderA rectangle has one congruent circle attached above it and another below it.height
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Question 5 of 5
Observe the first stages of the Sierpinski Carpet.
First three stages of the Sierpinski CarpetStep zero is a full square. Step one removes the central ninth. Step two repeats the removal in each remaining square.Step 0Step 1Step 2
How many small squares remain at Step 1?
Select an option to see the answer, or skip this question.
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