Class 7 - Mathematics Mock Tests
Select a mock test to begin. Each mock test has a unique set of questions.
Class 7
Mathematics Mock Test 1
Questions::
30
Duration::
30 minutes
+1 for correct
Class 7
Mathematics Mock Test 2
Questions::
30
Duration::
30 minutes
+1 for correct
Class 7
Mathematics Mock Test 3
Questions::
28
Duration::
28 minutes
+1 for correct
Class 7
Mathematics Mock Test 4
Questions::
27
Duration::
27 minutes
+1 for correct
Class 7
Mathematics Mock Test 5
Questions::
30
Duration::
30 minutes
+1 for correct
Class 7
Mathematics Mock Test 6
Questions::
30
Duration::
30 minutes
+1 for correct
Class 7
Mathematics Mock Test 7
Questions::
30
Duration::
30 minutes
+1 for correct
Class 7
Mathematics Mock Test 8
Questions::
30
Duration::
30 minutes
+1 for correct
Class 7
Mathematics Mock Test 9
Questions::
28
Duration::
28 minutes
+1 for correct
Class 7
Mathematics Mock Test 10
Questions::
29
Duration::
29 minutes
+1 for correct
Class 7
Mathematics Mock Test 11
Questions::
28
Duration::
28 minutes
+1 for correct
Class 7
Mathematics Mock Test 12
Questions::
28
Duration::
28 minutes
+1 for correct
Class 7
Mathematics Mock Test 13
Questions::
28
Duration::
28 minutes
+1 for correct
Class 7
Mathematics Mock Test 14
Questions::
29
Duration::
29 minutes
+1 for correct
Class 7
Mathematics Mock Test 15
Questions::
29
Duration::
29 minutes
+1 for correct
Class 7
Mathematics Mock Test 16
Questions::
29
Duration::
29 minutes
+1 for correct
Practice tests for Topics/Chapters
Sample Questions
If two of the numbers a, b, c are equal, the value of the determinant |1 a a²| |1 b b²| |1 c c²| is:
The position vector of the point dividing the line joining position vectors 2î − 3ĵ + k̂ and 4î + ĵ − 5k̂ in the ratio 2 : 1 internally is:
If y = e^(x^x), then dy/dx at x = 1 equals
In a rectangle, the diagonals are:
If A and B are two events such that P(A) = 1/2, P(B) = 1/3, and P(A ∩ B) = 1/6, then P(A|B) is:
The average of the first 10 even numbers is:
If tan 45° = 1, then the value of (2tan 30°) / (1 + tan²30°) is:
The number of ways to choose 3 numbers from {1, 2, 3, ..., 10} such that no two are consecutive is:
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