How do you simplify $(2 + \sqrt{3}) (- 1 + \sqrt{3})$ $(2 + sqrt3) ( -1 + sqrt3 )$ ?

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How do you simplify $(2 + \sqrt{3}) (- 1 + \sqrt{3})$ $(2 + sqrt3) ( -1 + sqrt3 )$ ?

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Answer 1 · 2018-03-10T16:27:10

$1 + \sqrt{3}$ $color(magenta)(1+sqrt 3$

Explanation:

$(2 + \sqrt{3}) (- 1 + \sqrt{3})$ $(2+sqrt3)(-1+sqrt3)$

$a a a a a a a a a a a a a a a$ $color(white)(aaaaaaaaaaaaaaa)$ $2 + \sqrt{3}$ $2+sqrt 3$
$a a a a a a a a a a a$ $color(white)(aaaaaaaaaaa)$ $xx underline(-1+sqrt3)$
$color(white)(aaaaaaaaaaaaa)$ $-2-sqrt3$
$color(white)(aaaaaaaaaaaaaaaaa)$ $2sqrt3+3$
$color(white)(aaaaaaaaaaaaa)$ $overline(-2+sqrt 3+3)$

$color(white)(aaaaaaaaaaaaa)$ $color(magenta)(1+sqrt 3$

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How do you simplify $(2 + \sqrt{3}) (- 1 + \sqrt{3})$ $(2 + sqrt3) ( -1 + sqrt3 )$ ?

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How do you simplify (2 + sqrt3) ( -1 + sqrt3 )(2+√3)(−1+√3)(2 + sqrt3) ( -1 + sqrt3 )?

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How do you simplify $(2 + \sqrt{3}) (- 1 + \sqrt{3})$ $(2 + sqrt3) ( -1 + sqrt3 )$ ?