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Answer :
To factor the expression
[tex]$$93 + 48,$$[/tex]
we first note that the greatest common factor (GCF) of 93 and 48 is [tex]$3$[/tex].
Since
[tex]$$93 = 3 \times 31 \quad \text{and} \quad 48 = 3 \times 16,$$[/tex]
we can factor [tex]$3$[/tex] from both terms:
[tex]$$93 + 48 = 3(31) + 3(16).$$[/tex]
Now, factor [tex]$3$[/tex] out of the sum:
[tex]$$93 + 48 = 3(31 + 16).$$[/tex]
Thus, the expression in the form [tex]$a(b+c)$[/tex], where [tex]$a$[/tex] is the GCF, is
[tex]$$\boxed{3(31+16)}.$$[/tex]
[tex]$$93 + 48,$$[/tex]
we first note that the greatest common factor (GCF) of 93 and 48 is [tex]$3$[/tex].
Since
[tex]$$93 = 3 \times 31 \quad \text{and} \quad 48 = 3 \times 16,$$[/tex]
we can factor [tex]$3$[/tex] from both terms:
[tex]$$93 + 48 = 3(31) + 3(16).$$[/tex]
Now, factor [tex]$3$[/tex] out of the sum:
[tex]$$93 + 48 = 3(31 + 16).$$[/tex]
Thus, the expression in the form [tex]$a(b+c)$[/tex], where [tex]$a$[/tex] is the GCF, is
[tex]$$\boxed{3(31+16)}.$$[/tex]
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