Simplifying Radicals
Solving Quadratics
Properties of Quadrilaterals (Part 1)
Properties of Quadrilaterals (Part 2)
Calculate the Vertex
100

Rewrite into fraction form: 

root 7 (x^2)

What is x2/7

100

Solve the quadratic: 2x-11x-6=0

What is x = -0.5 and x = 6

100

Given, ABCD is a parallelogram. If CT = 9, find AT

AT = 9

100

Assume the figure below is a parallelogram, solve for the missing value of x and y. 

What is y = 4 and x = 7

100

What is the vertex of the parabola below. 

What is (8,-31)

200

Rewrite in radical form: x4/3

What is 

root 3 (x^4)

 

200

Solve: 9x2+12x+4=0

What is x = -2/3

200

Given, ABCD is a parallelograms. If AT = 4x-7 and CT = -x +13, solve for x

What is x = 4

200

Given the figure below is a parallelogram, solve for x and y

x = 10

y = 40

200

Find the minimum or maximum of the parabola given below.

y = x-12x +29

What is (6,-7)

300

Simplify the expression as much as possible: 

(4x^6)^(1/2)

What is 2x3

300

Solve (x+1)+14=15

What is x = 0 and x = -2 

300

Given PQRS is a rhombus. If m<PMQ = 4x-5, solve for x. 

What is x = 23.75

300

I am a quadrilateral, whose diagonals bisect each other and are perpendicular. What am I? 

What is a Rhombus? 

300

Find the minimum or maximum of the parabola given below.

y = x+10x+25

What is (-5,0)


400

Simplify the expression: 

(16x)^(5/4)

What is 

32xroot4(x)

400

Solve: x-14x-11= -30. Round your answer to the nearest tenth. 

What is x = 12.5 and x = 1.5 

400

Given PQRS is a rhombus. If PQ = 3x+7 and QR = -x+17, find the length of PQ

What is 22. 

400

Given the figure below is a parallelogram, solve for x and y. 

What is x = 15 and y = 9

400

Find the minimum or maximum of the parabola given below.

y = -x+8x+5

What is (4,21)

500

Simplify the expression below: 

1/((8x)^(-2/3)

What is 

4x^(2/3)

500

Solve: 5(x+5)2-33= 2

What is x = 

-5 + root 2 (7)

-5 - root 2 (7)

500

Given that ABCD is a parallelogram, find the perimeter

What is 44

500

Given CDEF is a rhombus and that EC = 10 and GC = -4x+9. Solve for x. 

x = 1

500

Find the minimum or maximum of the parabola given below. 


y = -3x2 -42x-159

What is (-7,-12)

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