Z5-3z4-16z+48 how do you factor this?

The adjacent coefficients have the same ratio suggesting you start by factoring each of those groups.

... = (z^5 -3z^4) -(16z -48)

... = z^4(z -3) -16(z -3)

... = (z^4 -16)(z -3)

The first of these factors is the difference of squares, so can be factored accordingly.

... a² -b² = (a-b)(a+b)

... = (z^2 -4)(z^2 +4)(z -3)

Again, the first of these factors is the difference of squares, so we can continue ...

... = (z -2)(z +2)(z^2 +4)(z -3) . . . . . complete factorization in real numbers

In the complex numbers, z²+4 is also a difference of squares, you can factor that quadratic to two more linear terms.

.. = (z +2)(z -2)(z -3)(z +2i)(z -2i) . . . . . factorization over complex numbers

i am unable to solve this problem

step-by-step explanation:

correct answer is option b.

step-by-step explanation:

the true statement about geometric figure is option b that is one line can be drawn through all three points.

if three points are on the same plane, they can be connected by a line.