
P7: Equations
Presentation
•
Mathematics
•
11th Grade
•
Easy
Larry Cooper
Used 12+ times
FREE Resource
14 Slides • 19 Questions
1
2
3
Multiple Choice
Solve for the variable x. #2
-9(x + 5) + 6 = -12
10
3
4
-3
4
Multiple Choice
Solve for x: #3
4(1-x)+3x=-2(x+1)
5
6
7
Multiple Choice
What are the 2 characteristics we look for when trying to solve a quadratic equation? #6
A positive coefficient for x2 & the equation set equal to 0.
Factor and cancel
Distribute and combine like terms
There is no such thing as a quadratic equation
8
Multiple Choice
What is the first step in solving this quadratic equation? x2+5x=6 #5
Factor
Subtract 6 from both sides to set the equation equal to 0
Set each factor equal to 0
Combine like terms
9
Multiple Choice
Solve the following quadratic equation: x2+25=10x #8
x=−5
x=5
x=0
10
Multiple Choice
Solve the following quadratic equation: x2−13x−30=0 #9
x=3 & x=10
x=−3 & x=−10
x=−2 & x=15
x=2 & x=−15
11
12
13
Multiple Choice
Solve using square roots. #13
k2 - 6 = 43
14
Multiple Choice
Solve using square roots. #14
4m2 - 100 = 0
15
Multiple Choice
Determine the values of
a, b, and c for
the quadratic equation: #20
4x2 – 8x = 3
a = 4, b = -8, c = 3
a = 4, b =-8, c =-3
a = 4, b = 8, c = 3
a = 4, b = 8, c = -3
16
17
18
19
20
Multiple Choice
What is this formula? #29
21
Multiple Choice
Use the quadratic formula to solve 2x2 + 2x - 12? #21
x = -2, 3
x = 2, 3
x = 2, -3
x = -2, -3
22
Multiple Choice
Solve using the quadratic formula. 2x2−9x−35=0 #22
x=27, x=−6
x=−25, x=5
x=−73, x=6
x=−25, x=7
23
Multiple Choice
Solve using the Quadratic Formula: #10 2x2+7x−15=0
x=−1.5, 5
No Solution
x=−5, 1.5
x=0.7, 5
24
25
Multiple Choice
What is the correct order for solving quadratic equations by completing the square. #31
1. Move the constant to the right side.
2. Factor the perfect square trinomial
3. Add (2b)2 on both sides of the equation.
4. Write two equations and solve
1. Add (2b)2 on both sides of the equation.
2. Move the constant to the right side
3. Factor the perfect square trinomial
4. Write two equations and solve
1. Move the constant to the right side
2. Add (2b)2 on both sides of the equation.
3. Factor the perfect square trinomial
4. Write two equations and solve
1. Add (2b)2 on both sides of the equation.
2. Move the constant to the right side
3. Write two equations and solve
4. Factor the perfect square trinomial.
26
Multiple Choice
Step 1 is to move the constant to the right.
Which of the following correctly completes step 1 for the equation
x2−10x−11=0 #32
x2−10=11
x2−10x+11=−11
x2+10x−11=11
x2−10x=−11
27
Multiple Select
Step 4 is to write two equations and solve.
Which of the following correctly completes step 4: solve
(x−5)2=36 #35
x−5=6 x−5=−6
Pick two.
1
11
-11
-1
28
29
30
31
Multiple Choice
The formula to determine how many solutions a quadratic equation is called the discriminant which is...#37
aX2 + bX + c
b - 4ac
b2 - 4ac
b2 + 4ac
32
Multiple Choice
How many solutions will this quadratic equation x2+8x+16 have? #38
2 real solutions
2 imaginary solution
1 solution
3 solutions
33
Multiple Choice
What is the discriminant of -2x2 − x − 1 = 0? #39
76
-7
9
none of these
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