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 value of (5² − 3²) ÷ 4 is:
The scalar product (dot product) of a → = 2i − j + 3k and b → = 3i + 2j + k is:
The nth term of an arithmetic progression is given by aₙ = 3 − 4n. What is the common difference of the AP?
If the lines x = y = z, x/2 = y/3 = z/5, and x/3 = y/5 = z/k are coplanar, then k equals:
The integrating factor of dy/dx + (1/x)y = x² is:
If f(x) = |x| * sin(x), then f is differentiable at:
The distance between the points (1, 2) and (4, 6) is:
The number of real roots of the equation x² + 4x + 8 = 0 is:
Comments
No comments yet. Be the first to share your thoughts!