Question

Find the additive inverse of 5/-6

Also explain how​

Answer 1

Answer:

5/6

Step-by-step explanation:

Bcz in additive inverse we have to change the sign..

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Answer 2

The additive inverse of $\sf{\dfrac{5}{(-6)}}$ is $\sf{\dfrac{5}{6}}$.

We can say that because additive inverse is simply a number which when added to another number lets say x will give the sum as zero.

We get the sum as zero if we add the opposite form of the given number .

Opposite number means :

• If we are given a positive number ; we must add it's negative to the same and get the sum as zero.
• Eg :

$\sf{10 + (-10) \implies 0}$

$\sf{1 + (-1) \implies 0}$.

• If we are given a negative number ; we must add it's positive form to the same to get the sum as zero.
• Eg :

$\sf{(-30) + 30 \implies 0}$

$\sf{(-5) + 5 \implies 0}$

So following the same information we can conclude that

$\sf{\dfrac{5}{6}}$ is the additive inverse of $\sf{\dfrac{5}{(-6)}}$ .

As $\sf{\dfrac{5}{(-6)}}$ + $\sf{\dfrac{5}{6}}$ = 0