Advertisements
Advertisements
Question
Find the square root of the following decimal numbers and fractions
`7 18/49`
Solution
`7 18/49 = sqrt(361/49)`
= `sqrt(361)/sqrt(49)`
= `sqrt(19^2)/sqrt(7^2)`
= `19/7 ...[because sqrt("a"/"b") = sqrt("a")/sqrt("b") ("b" ≠ 0)]`
= `19/7`
= `2 5/7`
49 ×
7
343 +
18
361
`sqrt(7 18/49) = 2 5/7`
APPEARS IN
RELATED QUESTIONS
Find the square root the following correct to three places of decimal.
66
Find the square root the following correct to three places of decimal.
20
Find the square root the following correct to three places of decimal.
1.7
Find the square root the following correct to three places of decimal.
237.615
Find the square root the following correct to three places of decimal.
`5/12`
Find the square root of 12.0068 correct to four decimal places.
Given that: \[\sqrt{2} = 1 . 414, \sqrt{3} = 1 . 732, \sqrt{5} = 2 . 236 \text{ and } \sqrt{7} = 2 . 646,\] find the square root of the following:
\[\frac{25}{50}\]
Using square root table, find the square root
540
The square root of 0.9 is 0.3.
A decimal number is multiplied by itself. If the product is 51.84, find the number.
