Algebraically determine whether the following function is Even, Odd, or Neither.

Find the real or imaginary solutions.

Use the Remainder Theorem to determine whether or not x+3 is a divisor of

Using the Rational Root Theorem, state the possible rational roots for the function. Solve the function using synthetic division to check each possible root.

What are the real and complex solutions to the following equation?

Question 1:

How many vertices have an odd degree?

Question 1 ANSWER:

2

Question 2:

If a graph has exactly 2 odd vertices, then  

Question 2  ANSWER:

at least one path exists

Question 3:

Which path shows trace-ability?

Question 3 ANSWER:

AC,CB,BA,AE,ED,DC

Question 4:

In order to trace this graph without lifting your pen or retracing an edge you COULD begin at vertex

Question 4 ANSWER:

B

Question 5:

This graph has a/is

Question 5 ANSWER:

Euler Path  

Sources:

I got a 100% on the quiz, and I have taken AP statistics already before.