The coefficients of the polynomial are rational, which means that any non-real roots occur alongside their complex conjugates. In this case, 6+<em>i</em> is a root, so 6-<em>i</em> is also a root.
So the simplest polynomial you can build with these roots is
(<em>x</em> - (-5)) (<em>x</em> - (6 + <em>i </em>)) (<em>x</em> - (6 - <em>i</em> )) = <em>x</em> ^3 - 7<em>x</em> ^2 - 23<em>x</em> + 185
(first choice)
What inputs do you want?
n | h
----------------------
5 | 25.5
6 | 27
7 | 28.5
8 | 30
9 | 31.5
10 | 33
Answer:
they are alternate exterior angles
Step-by-step explanation:
They are on the outside so they are exterior
Answer:
- 9
Step-by-step explanation:
Substitute n = 2 into the recursive formula, that is
A(2) = A(1) + 4 = - 13 + 4 = - 9
Answer:
Huh? what do you mean?
Step-by-step explanation:
