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(-a) + b = b+...

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(-a) + b = b+ additive inverse of ___ .

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$(i) Additive inverse of \frac{- 5}{- 12} = . . . . . . . (i i) \frac{- 5}{- 12} + its additive inverse = . . . . . . . (i i i) I f \frac{a}{b} i s a d d i t i v e i n v e r s e o f \frac{- c}{d}, then \frac{- c}{d} i s a d d i t i v e i n v e r s e o f . . . . . . Also \frac{a}{b} + \frac{(- c)}{d} + \frac{a}{b} = . . . . . . .$

Q. The additive inverse of

\frac{- a}{b}

If a - b = 0, then -b is the additive inverse of a.

The additive inverse of the rational number $\frac{a}{b}$ is $- \frac{b}{a}$ .

Q. Fill in the blanks:

(iii) If

\frac{a}{b}

is the additive inverse of

\frac{- c}{d}

\frac{- c}{d}

is additive inverse of ....... and so

\frac{a}{b} + \frac{- c}{d} = \frac{- c}{d} + \frac{a}{b} = . . . . . . . .

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