Respuesta :
The expression in complete factored form is (3c - 4)(c + 3)
What is a complete factored form expression ?
A complete factored form is a form of expressing a complex polynomial expression as the products of factors of the polynomial. If we equate the complete factored expression with zero, we get the solutions of the polynomial expression.
Solving the given expression in complete factored form -
The expression given is [tex]3c(c + 3) - 4(c + 3)[/tex]
Expanding the given expression [tex]3c^{2} + 9c - 4c - 12[/tex]
= [tex]3c^{2} + 5c - 12[/tex]
= [tex]3c^{2} + 9c - 4c - 12[/tex]
= [tex]3c(c + 3) - 4(c + 3)[/tex]
= [tex](3c - 4)(c + 3)[/tex]
Thus the expression in complete factored form is (3c - 4)(c + 3)
To learn more how to write the expression in complete factored form, refer:
https://brainly.com/question/12870190
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