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This section includes 12 Mcqs, each offering curated multiple-choice questions to sharpen your Mathematics knowledge and support exam preparation. Choose a topic below to get started.
1. |
What would be the square of 111? |
A. | 1234321 |
B. | 12321 |
C. | 121 |
D. | 1 |
Answer» C. 121 | |
2. |
Observe the following pattern and supply the missing numbers. |
A. | 10101 |
B. | 102030101 |
C. | 1020304030202 |
D. | 1020304030201View Answer |
Answer» E. | |
3. |
_____ is not a triangular number. |
A. | 7 |
B. | 6 |
C. | 10 |
D. | 3 |
Answer» B. 6 | |
4. |
There are ______ non-squares numbers in between 92 & 102. |
A. | 15 |
B. | 11 |
C. | 19 |
D. | 9 |
Answer» D. 9 | |
5. |
If we add first n numbers, we get ______ |
A. | \(\frac{n (n+1)}{2}\) |
B. | n-1 |
C. | n2 |
D. | n2-1 |
Answer» B. n-1 | |
6. |
What would be the square of 1111? |
A. | 1234321 |
B. | 12321 |
C. | 121 |
D. | 1 |
Answer» B. 12321 | |
7. |
If we add first n odd numbers, we get ______ |
A. | n |
B. | n-1 |
C. | n2 |
D. | n2-1 |
Answer» D. n2-1 | |
8. |
________ is the general formula to find the number of non-square numbers in between two consecutive squares. |
A. | n2+2n-1 |
B. | n2-1 |
C. | 2n+1 |
D. | n+1 |
Answer» D. n+1 | |
9. |
There are ______ non-squares numbers in between 52 & 62. |
A. | 10 |
B. | 11 |
C. | 12 |
D. | 9 |
Answer» B. 11 | |
10. |
If we combine two consecutive triangular numbers, we get? |
A. | Rational Number |
B. | Whole Number |
C. | Perfect Square |
D. | Prime Number |
Answer» D. Prime Number | |
11. |
_____ is a triangular number. |
A. | 3 |
B. | 2 |
C. | 5 |
D. | 7 |
Answer» B. 2 | |
12. |
What are triangular numbers? |
A. | The numbers whose dot pattern can be arranged in triangles |
B. | The numbers which form a triangle on adding |
C. | The numbers which have three digits |
D. | The numbers which do not give perfect squares on adding |
Answer» B. The numbers which form a triangle on adding | |