I'm wondering how to answer this.
The conjugate of 2-Square root 3 is?
2 + √3
if you have a+b then the conjugate is a-b
if you have a-b then the conjugate is a+b
You are creating the pattern for the difference of squares.
Thank you so much that does make scense. I just posted one more kinda like it if you don't mind explaining?
To find the conjugate of a number of the form a - b√c, you simply change the sign of the term containing the square root (√c).
In this case, the given number is 2 - √3. To find its conjugate, change the sign of √3, so the conjugate is 2 + √3.
Therefore, the conjugate of 2 - √3 is 2 + √3.
To find the conjugate of a complex number, you need to change the sign of the imaginary part.
The given number is 2 - √3.
To find its conjugate, you need to change the sign of √3.
So, the conjugate of 2 - √3 is 2 + √3.