Activity 1:
Find the two consecutive integers between which each of the following lies.
1. 12
2. 62
3. 3
4. 33
5. 105
6. 74
7.168
8. 39
9.85
10.24
Find the two consecutive integers between which each of the following lies.
1. 12
2. 62
3. 3
4. 33
5. 105
6. 74
7.168
8. 39
9.85
10.24
Add an Answer
More Questions From This User See All
Answers & Comments
Answer:
1. The nearest perfect square in 12 is 9.
√9 = 3
Therefore, 3 and 4 are the two integers wherein √12 lie.
2. The nearest perfect square in 62 is 49.
√49 = 7
Therefore, 7 and 8 are the two integers wherein √62 lie.
3. The nearest perfect square in 3 is 1.
√1 = 1
Therefore, 1 and 1 are the two integers wherein √3 lie.
4. The nearest perfect square in 33 is 25.
√25 = 5
Therefore, 5 and 6 are the two integers wherein √33 lie.
5. The nearest perfect square in 105 is 100.
√100 = 10
Therefore, 10 and 11 are the two integers wherein √105 lie.
6. The nearest perfect square in 74 is 64.
√64 = 8
Therefore, 8 and 9 are the two integers wherein √74 lie.
7. The nearest perfect square in 168 is 144.
√144 = 12
Therefore, 12 and 13 are the two integers wherein √168 lie.
8. The nearest perfect square in 39 is 36.
√36 = 6
Therefore, 6 and 7 are the two integers wherein √39 lie.
9. The nearest perfect square in 85 is 81.
√81 = 9
Therefore, 9 and 10 are the two integers wherein √85 lie.
10. The nearest perfect square in 24 is 16.
√16 = 4
Therefore, 4 and 5 are the two integers wherein √24 lie.