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10/12/2022-HW Unit 2B Test Review

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Last updated almost 3 years ago
29 questions
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DESMOS CALCULATOR

https://www.desmos.com/testing/virginia/scientific

Quadratic Formula:
Question 1
1.

Question 2
2.

Question 3
3.

Simplify:

Question 4
4.

Simplify:

Question 5
5.

Simplify:

Question 6
6.

Simplify:

Question 7
7.

Simplify:

Question 8
8.

Simplify:

Question 9
9.

Solve by graphing

Question 10
10.

Solve by substitution. Show your work!!

Question 11
11.

Simplify:

Then choose from the following to create the real and imaginary portion of the what you simplify:
a=__________

Question 12
12.

Simplify:

Then choose from the following to create the real and imaginary portion of the what you simplify:
b=__________

Question 13
13.

Solve over the set of complex numbers: (this just means solve and finish your solution as an imaginary solution)

Question 14
14.

Solve:

Question 15
15.

Find the discriminant of

Question 16
16.

Question 17
17.

Question 18
18.

Solve AND REDUCE over the set of complex numbers:

Question 19
19.

Solve over the set of complex numbers:

Question 20
20.

Given:
Find the value of the discriminant:

Question 21
21.

Question 22
22.

Solve by graphing

Question 23
23.

Solve by substitution

Question 24
24.

remember to use -b/2a... then substitute that back into the equation to get your answer

Question 25
25.

(note: this is the same rocket as #23!)---this time you're using quadratic formula to solve...use the positive solution as your answer)

Question 26
26.

upload your pages of work here--page 1

Question 27
27.

upload your pages of work here--page 2

Question 28
28.

upload your pages of work here--page 3

Question 29
29.

upload your pages of work here--page 4

is the equivalent to which of the following (choose all the apply!!)
1
-1
is the equivalent to which of the following (choose all the apply!!)
1
-1
Given the nature of the discriminant from the last problem...
What type of root will result?
2 real roots
1 real root
2 imaginary roots
1 imaginary root
Which of the following describes the nature of the roots of the function whose graph is shown above?
2 real roots
1 real root
2 imaginary roots
1 imaginary root
Use your answer for the discriminant in #19 to determine the number and nature of roots:
2 real roots
1 real root
2 imaginary roots
1 imaginary root