On this page, you will find Square Root from 1 to 10, by reading which you will be able to solve math problems easily.
On the previous page, we had shared the information of Squares From 1 to 100, so read that article as well, let us read and understand the information of Square Root 1 to 10 today.
Square Root 1 to 10
Number (N) | Square (N²) | Square root (√N) |
---|---|---|
1 | 1 | 1 |
2 | 4 | 1.414 |
3 | 9 | 1.732 |
4 | 16 | 2 |
5 | 25 | 2.236 |
6 | 36 | 2.449 |
7 | 49 | 2.646 |
8 | 64 | 2.828 |
9 | 81 | 3 |
10 | 100 | 3.162 |
Square Root of 1 to 10
√1 | 1 |
√2 | 1.414 |
√3 | 1.732 |
√4 | 2 |
√5 | 2.236 |
√6 | 2.449 |
√7 | 2.646 |
√8 | 2.828 |
√9 | 3 |
√10 | 3.162 |
Examples
Example 1. If a circular tabletop has a radius of 10 inches. Find the area of the tabletop in sq. inches? [Use π = 3.14]
Solution : Area of circular tabletop = πr2
= π (10)2
Using values from square 1 to 10 chart;
i.e. A = 100π
= 100 x 3.14
= 314
Therefore, the area of the tabletop = 314 inches2.
Example 2. Find the area of a square window whose side length is 8 inches.
Solution : Area of square window (A) = Side2
i.e. A = 82 = 64
Therefore, the area of a square window is 64 inches2.
Example 3. Two square wooden planks have sides 30m and 42m respectively. Find the combined area of both the wooden planks?
Solution : Area of wooden plank = (side)2
⇒ Area of 1st wooden plank = 302 = 900 m2
⇒ Area of 2nd wooden plank = 422 = 1764 m2
Therefore, the combined area of wooden planks is 900 + 1764
= 2664 m2
Example 4. Find the sum of the first 10 odd numbers.
Solution : The sum of first n odd numbers is given as n²
⇒ Sum of first 10 odd numbers (n) = 10²
Using values from square 1 to 10 chart,
the sum of first 10 odd numbers = 10²
= 100
Read More : | ||
Counting Chart | Squares From 7 to 700 | Roman Numbers 7 to 700 |
Number System | Square Root 7 to 700 | Roman Numbers 7 to 7000 |
Roman Numbers 1 to 100 | Roman Numbers 1 to 1000 | Square Table 7 to 40 |
In this post you read the Square Root 1 to 10.
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