Factor out the GCF from each polynomial and identify the category in which the remaining polynomial best fits. 2m4 − 128
step by step help please!!
2*m^4 - 128 do you remember how to figure a GCF of 2 numbers?
for the 2 and 128, both can be multiplied by (2/2), that will factor out the common 2 they both have
here only one of the terms has the m variable, nothing in common , all you can do on this one is pull a 2 out front, by doing what was said above 2*(m^4 - 64)
for variables that happen to be common in all terms, factor out the lowest power, that is the common one
you see what happened, or ..
- is the category just naming the order (highest power) and the # of terms? 4 --- 2 quartic binomial
so first part of answer would be 2(m^4-64) @DanJS
Factor out the GCF from each polynomial and identify the category in which the remaining polynomial best fits. Choose from difference of squares difference of cubes perfect square trinomial four terms—grouping sum of squares sum of cubes trinomial (ac-method or trial-and-error) none of these
@TorilovesVampires
Join our real-time social learning platform and learn together with your friends!