Select the expressions that are equivalent to $$ 9(f+3) $$ $$ (3+f) 9 $$ $$ 9(3+f) $$ $$ 9 f+27 $$ $$ (f+3) 9 $$

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All the given expressions are equivalent to $$ 9(f + 3) $$. Here's the breakdown:

1. **$$(3 + f) 9$$**
   - By the commutative property of multiplication, this is the same as $$9(f + 3)$$.

2. **$$9(3 + f)$$**
   - This is directly the same as $$9(f + 3)$$.

3. **$$9f + 27$$**
   - Distributing the 9 gives $$9f + 3 	imes 9 = 9f + 27$$, which matches $$9(f + 3)$$.

4. **$$(f + 3) 9$$**
   - Again, by the commutative property, this is equivalent to $$9(f + 3)$$.

**Therefore, all the provided expressions are equivalent to $$ 9(f + 3) $$.**

**Answer:** All four expressions are equal to $$9(f + 3)$$; each listed expression is equivalent.
All four expressions are equivalent to $$9(f + 3)$$.

Select the expressions that are equivalent to \( 9(f+3) \) \[ (3+f) 9 \] \[ 9(3+f) \] \( 9 f+27 \) \( (f+3) 9 \)

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