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Hi Jennifer, There is an understood multiplication symbol between the 8 and the x in 8x. Likewise there is an understood multiplication symbol between (8x) and (-4). Thus you can think of (8x)(-4) as (8 times x) times (-4) or with symbols
Since multiplication is commutative (that is you can perform a string of multiplications in any order you want) you can write this as
Again using the convention of the understood multiplication
Thus
Now let me try the 4th problem, (6a)(3a)(-b2). Making the understood multiplication explicit this is
and using the commutative property of multiplication
Penny | ||||||||||||
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