How can the subtraction problem $$ 9-4 $$ be rewritten as an addation problem? $$ \begin{array}{l}(-9)+4 \ 9+(-4) \ 9+4 \ (-9)+(-4)\end{array} $$

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$$ 9 + (-4) $$ The subtraction problem $$ 9 - 4 $$ can be rewritten as an addition problem by using the concept of adding the opposite (or additive inverse). The expression $$ 9 - 4 $$ can be rewritten as: $$ 9 + (-4) $$ This means you take 9 and add the opposite of 4, which is -4. So, the correct option from the choices you provided is: $$ 9 + (-4) $$

How can the subtraction problem \( 9-4 \) be rewritten as an addation problem? \( \begin{array}{l}(-9)+4 \\ 9+(-4) \\ 9+4 \\ (-9)+(-4)\end{array} \)

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How can the subtraction problem \( 9-4 \) be rewritten as an addation problem? \( \begin{array}{l}(-9)+4 \\ 9+(-4) \\ 9+4 \\ (-9)+(-4)\end{array} \)

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