1 to 30 Square Root | List of Square Root 1 to 30

1 to 30 Square Root

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1 to 30 Square Root

Square 1 to 30 is the list of squares of all the numbers from 1 to 30. The value of squares from 1 to 30 ranges from 1 to 900.

Memorizing these values will help students to simplify the time-consuming equations quickly. The square 1 to 30 in the exponential form is expressed as (x)2.

Square 1 to 30

  • Exponent form : (x)2
  • Highest Value : 302 = 900
  • Lowest Value : 12 = 1

1 to 30 Square Root

1 to 30 Square Root
√1=1
√2=1.4142
√3=1.732
√4=2
√5=2.236
√6=2.4494
√7=2.6457
√8=2.8284
√9=3
√10=3.1622
√11=3.3166
√12=3.4641
√13=3.6055
√14=3.7416
√15=3.8729
√16=4
√17=4.1231
√18=4.2426
√19=4.3588
√20=4.4721
√21=4.5825
√22=4.6904
√23=4.7958
√24=4.8989
√25=5
√26=5.099
√27=5.1961
√28=5.2915
√29=5.3851
√30=5.4772

Square Root 1 to 30 Solved Examples

Example 1. Simplify the expression : 2√16 + 4.

Solution : Given expression : 2√16 + 4.
We know that √16 = 4.
Substituting the value in the given expression, we get
2√16 + 4 = 2(4) + 4
2√16 + 4 = 8 + 4
2√16 + 4 = 12
Hence, the simplified form of the expression 2√16 + 4 is 12.

Example 2. Simplify the expression: (2√14 × √14) + 10.

Solution : Given expression: (2√14 × √14) + 10
(2√14 × √14) + 10 = [2(√14)2] + 10
(2√14 × √14) + 10 = [2(14)] + 10
(2√14 × √14) + 10 = 28 + 10
(2√14 × √14) + 10 = 38
Hence, the simplified form of the expression (2√14 × √14) + 10 is 38.

Example 3. Find the value of a, if 4√3 + a = 20.

Solution : Given equation: 4√3 + a = 20 …(1)
We know that √3 = 1.732
Now, substitute the value in equation (1), we get
⇒ 4(1.732) + a = 20
⇒ 6.928 + a = 20
⇒ a = 20 – 6.928
⇒ a = 13.072
Hence, the value of a is 13.072.

Read More :
Counting ChartSquares from 7 to 700Roman Numbers 7 to 700
Number SystemSquare Root 7 to 700Roman Numbers 7 to 7000
Roman Numbers 1 to 100Roman Numbers 1 to 1000Square Table 7 to 40

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