Answer:
Option B is correct
factor completely of \(-4x^2+16x-24\) is \(-4(x^2-4x+6)\)
Step-by-step explanation:
GCF(Greatest Common Factor) states that the largest factor that divides the polynomial.
Given the expression:
\(-4x^2+16x-24\)
By definition of GCF we have;
Factor a GCF of the given expression.
Since GCF of \(-4x^2\), \(16x\) and -24 is -4
then;
\(-4(x^2-4x+6)\)
Therefore, factor completely of \(-4x^2+16x-24\) is \(-4(x^2-4x+6)\)
