Question

how do i conjugate the binomial
$\sqrt{6 + 4}$

Answer 1

We solve 6 + 4

6 + 4 = 10.

Square root of 10:

$\boldsymbol { \sqrt{6 + 4} = \sqrt{10} }\\ \\ \\ \boldsymbol { \sqrt{10}l\underline{ \ 3.16227766017}}\\ \boldsymbol { \underline{- 10}l \ 3.16227766017 \times 3.16227766017 }\\ \boldsymbol { \ \ \ 00}$

The square root of 10 is a periodic decimal (decimal that has infinite decimals, worth the redundancy)

 What is that periodic decimal?

$\boxed{\textbf{3.16227766017} \boldsymbol{ \ \Leftarrow }\textbf{Square root of 10}}$

REGARDS!

Answer 2

The conjugate of √6 + √4 is given as √6 - √4

What is conjugate?

The conjugate is the changing the sign in the middle of two terms. The conjugate of x + y is given as x - y

Given the binomial:

√6 + √4;

The conjugate = √6 - √4

The conjugate of √6 + √4 is given as √6 - √4

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