1.1 Quadratics

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[ PURE 1 ] 1) Solving Quadratic equations 2) Quadratic Inequalities 3) Completing the square 4)Nature of the roots

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18 Terms

1
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In the equation, what is the value of a
In the equation, what is the value of a
a = -1
2
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In the equation what is the value of b
In the equation what is the value of b
b = (4+m)
3
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In the equation what is the value of c
In the equation what is the value of c
c = 13
4
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What are the different methods of solving a quadratic?

1. Factoring middle term
2. Quadratic formula
3. Calculator method
5
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How do you solve the equation
How do you solve the equation
Take u = x^2 and u^2 = x^6

x=0.87358 and x=-1.4422
6
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Solve the equation
Solve the equation
Take

3^x = u

3^2x = u^2

(3^2)^x = u^2

9^x = u^2
7
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What are the values of x called?
What are the values of x called?
The x-intercepts
8
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1 Shaded area is equal to ______
1 answer
9
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2 shaded areas are equal to ______
2 answers
10
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Solve the Quadratic Inequality
Solve the Quadratic Inequality
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11
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Solve the Quadratic Inequality
Solve the Quadratic Inequality
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12
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Complete the square
Complete the square
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13
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What is the Discriminant?
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14
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When the roots are real and distinct

OR

The line intersects the curve at two points
When the roots are real and distinct

OR

The line intersects the curve at two points
Value will always be positive
Value will always be positive
15
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When the roots are real and equal (one real root)

OR

The line is a tangent to the curve
When the roots are real and equal (one real root)

OR

The line is a tangent to the curve
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No real root

OR 

The line does not intersect the curve

OR

The curve is above the x-axis
No real root

OR

The line does not intersect the curve

OR

The curve is above the x-axis
Value will always be negative
Value will always be negative
17
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The roots are real

OR

The line intersects the curve
(Does not mention how many times it touches the curve)
(Does not mention how many times it touches the curve)
18
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term image
k = -9 and k = -5