Column 1
Column 2
Column 3
Column 4
Column 6
100

How do you know if an equation is quadratic 

A. If it has an exponent of 4

B. If it has no exponent

C. If it has 3 terms 

D. If it has an exponent of 2

D. If it has an exponent of 2

100

write the mathematical expression (use x as the variable):

One less than a number

answer: x-1

100

Solving QE by factoring

(8x+5)(4x-3)=0

Answer:

x= -5/8 | x= 3/4

100

find the roots:

x2-10x-11 = 0

x=-1

x=11

100

Extracting roots

x2=121

x = -11

x = 11

200

If an equation has a degree higher than 2 is it still quadratic? 

No

200

write the mathematical expression (use x as the variable):

2 more than 3 times a number

3x+2

200

Solving QE by factoring

(6x-3)(10x+9)=0

Answer: x= 3/6 or 1/2 | x= -9/10


200

find the roots:

x2-16x+64 = 0

x=8

x=8

200

Extracting roots

x2 = 625

x = 25

x = -25

300

Which one of these is not quadratic

A. 2x^2 + 4x - 16 = 0

B. 8x^4 + 16x + 32 = 0

B. 

300

Illustrating quadratic equation:

Suppose the length is 6 more than the width and the area is 475 cm.

what are the representation and the quadratic equation

representation: 

quadratic equation:

representaion= Let x be the width 

                       x+6= Length

Quadratic Equation: X2+6x-475=0

300

Solving QE by factoring

(2x+9)^2=0

x=-9/2

300

find the roots:

3x2+18x-27 = 0

x=3

x=-9

300

Extracting roots

x2 = 169

x = 13

x = -13

400

Is 2x^2 - 3x = 0 quadratic

yes

400

Illustrating quadratic equation:

The length is 13 less than 2 times its width and the area is 475 

What's the representation and the quadratic formula

representation:

quadratic formula:

Representation: Let x be width 

                         2x-13= Length

Quadratic equation: 2x2-13x-475=0

400

Solving QE by factoring

x2+7x+12=0

x= -4

x2=-3

400

find the roots

x2+4x+4

x=-2

x=-2

400

Extracting roots

X²=4  

answer: x=2 or x=-2

500

Find what makes the equation a non-quadratic and change it to make the equation quadratic

4x^4 + 16x + 256 = 0

Change the exponent of the first term to 2

500

Illustrating quadratic equations

The width is 1 more than its base and the area is 15

Find the representation and the quadratic equation

Representation:
Quadratic Equation:

Representation: Let x be the base

                         x+1=height

Quadratic equation: x2+x-30=0

500

Solving QE by factoring

2x2-11x+10=0

x= 10/2 or 5

x2= 1

500

Find the roots:

4x2+24x+36 = 0

x=-3

x=-3

500

Extracting roots

3x²=12

 x = 2

x = -2

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