Question

Find the product: One-eighth times StartRoot 8 EndRoot = 0.35355339… 1 2.9534271… 8.125. PLZ HELP

Answer 1

`(1)/(8)` ×
`√(8)` = 0.35355339...

Explanation:

This implies finding the value of one-eight of the square root of 8.

one-eight =
`(1)/(8)`, and square root of 8 =
`√(8)`

Therefore,

`(1)/(8)` of
`√(8)` =
`(1)/(8)` ×
`√(8)`

=
`(2.828427125)/(8)`

= 0.35355339

∴
`(1)/(8)` ×
`√(8)` = 0.35355339...

Answer 2

`(1)/(8) * √(8) \approx 0,35355339059327376220042218105242...`

Explanation:

The given expression is

`(1)/(8) * √(8)`

First, we need to find the approximate value of the root, because it's not an exact square root.

`√(8) \approx 2.8284271`

Then, we multiply this by
`(1)/(8)`

`(1)/(8) * √(8) \approx 0,35355339059327376220042218105242...`

Therefore, an approximate answer for the given product is
`0,35355339059327376220042218105242...`