Question

what plus what equals square root of two

Answer 1

To find two numbers that add up to \(\sqrt{2}\), we can denote the two numbers as \(x\) and \(y\). The equation can be expressed as:

\[
x + y = \sqrt{2}
\]

There are infinitely many combinations of \(x\) and \(y\) that satisfy this equation. For example:

1. \(x = 1\) and \(y = \sqrt{2} - 1\)
2. \(x = 0\) and \(y = \sqrt{2}\)
3. \(x = \sqrt{2}/2\) and \(y = \sqrt{2}/2\)

You can choose any value for \(x\) within the bounds of \(\sqrt{2}\), and calculate \(y\) accordingly.

Answer 2

do that exact thing again but without thesee signs: /,\,{,},[,],(,)

Answer 3

Sure! To find two numbers that add up to the square root of two, we can denote the two numbers as x and y. The equation can be expressed as:

x plus y equals the square root of two

There are infinitely many combinations of x and y that satisfy this equation. For example:

1. x equals 1 and y equals the square root of two minus 1
2. x equals 0 and y equals the square root of two
3. x equals the square root of two divided by 2 and y equals the square root of two divided by 2

You can choose any value for x within the bounds of the square root of two and calculate y accordingly.