Question

I AM OFFERING 100 if you answer this

Answer 1

since 16 squared root = 4 and 25 squared root= 5 it is known that 19 square root is in between 4 and 5

Explanation:

Answer 2

`\sf Since \;\sqrt{\boxed{16}}=\boxed{4}\;and\;\sqrt{\boxed{25}}=\boxed{5}\; \textsf{it is known that $√(19)$ is between}\\\\\sf \boxed{4}\;and\;\boxed{5}\;.`

Explanation:

Perfect squares: 4, 9, 16, 25, 36, 49, 64, ...

To find
`\sf √(19)` , identify the perfect squares immediately before and after 19:

• 16 and 25

`\begin{aligned}\sf As\;\; 16 < 19 < 25\; & \implies \sf √(16) < √(19) < √(25)\\&\implies \sf \;\;\;\;\;4 < √(19) < 5 \end{aligned}`

`\sf Since \;\sqrt{\boxed{16}}=\boxed{4}\;and\;\sqrt{\boxed{25}}=\boxed{5}\; \textsf{it is known that $√(19)$ is between}\\\\\sf \boxed{4}\;and\;\boxed{5}\;.`

See the attachment for the correct placement of
`\sf √(19)` on the number line.