Class 8 - Mathematics Mock Tests
Select a mock test to begin. Each mock test has a unique set of questions.
Class 8
Mathematics Mock Test 1
Questions::
30
Duration::
30 minutes
+1 for correct
Class 8
Mathematics Mock Test 2
Questions::
30
Duration::
30 minutes
+1 for correct
Class 8
Mathematics Mock Test 3
Questions::
30
Duration::
30 minutes
+1 for correct
Class 8
Mathematics Mock Test 4
Questions::
30
Duration::
30 minutes
+1 for correct
Class 8
Mathematics Mock Test 5
Questions::
30
Duration::
30 minutes
+1 for correct
Class 8
Mathematics Mock Test 6
Questions::
30
Duration::
30 minutes
+1 for correct
Class 8
Mathematics Mock Test 7
Questions::
30
Duration::
30 minutes
+1 for correct
Class 8
Mathematics Mock Test 8
Questions::
30
Duration::
30 minutes
+1 for correct
Class 8
Mathematics Mock Test 9
Questions::
30
Duration::
30 minutes
+1 for correct
Class 8
Mathematics Mock Test 10
Questions::
30
Duration::
30 minutes
+1 for correct
Class 8
Mathematics Mock Test 11
Questions::
30
Duration::
30 minutes
+1 for correct
Class 8
Mathematics Mock Test 12
Questions::
30
Duration::
30 minutes
+1 for correct
Class 8
Mathematics Mock Test 13
Questions::
30
Duration::
30 minutes
+1 for correct
Class 8
Mathematics Mock Test 14
Questions::
30
Duration::
30 minutes
+1 for correct
Class 8
Mathematics Mock Test 15
Questions::
30
Duration::
30 minutes
+1 for correct
Class 8
Mathematics Mock Test 16
Questions::
30
Duration::
30 minutes
+1 for correct
Class 8
Mathematics Mock Test 17
Questions::
30
Duration::
30 minutes
+1 for correct
Class 8
Mathematics Mock Test 18
Questions::
30
Duration::
30 minutes
+1 for correct
Practice tests for Topics/Chapters
Sample Questions
The compound interest on ₹5000 at 10% per annum for 2 years is:
If z = 2 + 3i, then z·z̄ + |z|² equals:
If the price of sugar drops by 20%, a family can buy 5 kg more for Rs. 800. What is the reduced price per kg?
A unit vector perpendicular to both a = (1, 2, 1) and b = (-1, 1, 0) is:
The value of the determinant |[[1, 2, 3], [0, 1, 2], [0, 0, 1]]| is:
The area bounded by the curve y = |x - 1| + |x + 1|, the x-axis, and the lines x = -3 and x = 3 is
The integral of 1/(x² + 1) dx equals:
Considering only principal values, the number of real solutions to cos⁻¹(x) + cos⁻¹(2x) = π is:
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