Question

What is the additive inverse of -11 by -19 is what

Answer 1

$Given \: rational \:number \: \frac{-11}{-19}$

$= \frac{11}{19}$

$\red{ Additive \: Inverse \:of \: \frac{-11}{-19} }$

$\green { is\: \frac{-11}{19}}$

/* We know that */

Additive Inverse:

$For \: every \: rational \: number$

$\frac{a}{b} \:there \: exists \:a$

$rational \:number \: \frac{(-a)}{b}$

$such \:that$

$\pink { \frac{a}{b} + \frac{(-a)}{b} = 0 }$

Note:

$\Big( \frac{-a}{b}\Big) \: is \: called$

$the \:additive \: inverse \: of \: \frac{a}{b}$

Therefore.,

$\red{ Additive \: Inverse \:of \: \frac{-11}{-19} }$

$\green { is\: \frac{-11}{19}}$

•••♪

Answer 2

Answer:

The additive inverse of -11/-19 is -11/19

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Step-by-step explanation: