Least possible degree of polynomial = 5
Step-by-step explanation:
Here we have solutions -5, 1 + 4i, and -4i.
The solutions are 1 real and 2 imaginary.
Real solutions may or may not be with pair.
We know that complex solutions comes with two solutions a + ib and a - ib
So the all solutions of the polynomial are
-5 , 1+4i, 1-4i, -4i, and 4i
So minimum 5 solutions are there for this polynomial.
Polynomial with 5 solutions are of degree 5.
Least possible degree of polynomial = 5
Un tercio ,,,,.........,,.
I think the answer is :
In Geometry, we have several undefined terms<span>: point, line and plane. From these three </span>undefined terms<span>, all other </span>terms<span> in Geometry can be </span>defined. ... The first term<span> is point. The second </span>term<span> is plane. And the third </span>undefined term<span> is the line.
</span>
Hope This Helps.
40/60= 0.67 (i.e. 2/3)= about 66.67%
Answer:
Step-by-step explanation:
684 dollars
