word problems
system of equations
vocabulary
trigonometry
factoring
100

Haley already has 6 flowers in her garden, and she can also grow 1 flower with every seed packet she uses. How many seed packets does Haley need to have a total of 50 flowers in her garden?

44

100

Solve the system of equations

x−7y=−11

5x+2y=−18x


x = -4, y = 1

100

The maximum or minimum of a parabola

vertex


100

Based on the unit circle, what is sin and cos of 300?

sin = -sqrt2/2

cos = 1/2

100

Factor: x^2+3x+2 

(x+1)(x+2)

200

The area of a right triangle is 50. One of its angels is 45. Find the hypotenuse.

10√(2)

200

Solve the system of equations

2x−2y=8

x+y=1



x = 2.5, y = -1.5

200

A polynomial divided by a polynomial

rational expression


200

Which country founded trigonometry?

Ancient Greece

200

x^2+11x+18

(x+2)(x+9)

300
The total cost of Bob's trampoline center was $43.25. He dad to pay a $7 entrance fee and $1.25 for every minute he was on the trampoline. Write an equation to find out the number of minutes (t) that Bob was on the trampoline.

7+1.25t=43.25

300

Solve the system of equations
y=2x+4

y=3x+2

x = 2

y = 8

300

The x-intercepts or solutions of an equation or function

roots

300

The law of sines states...

(a/sinA) = (b/sinB) = (c/sinC)

300

 n^2 – 12n – 35  

prime

400

The admission fee at a small fair is $1.50 for children and $4.00 for adults. On a certain day, 2200 people enter the fair and $5050 is collected. How many children and how many adults attended?

1500 children and 700 adults

400

Solve the systems of equations

14x+5y=31

2x−3y=−29

x=-1

y=9

400

The line that a curve approaches

asymptote

400

The law of cosines states...

c^2 = a^2 + b^2 − 2ab cos(C)

400

3m^3 + 12m^2 + 9m

3m(m + 3)(m + 1)

500

There are two numbers whose sum is 72. One number is twice the other. What are the numbers?

The sum of the numbers is 72. Thus 24 + 48 = 72

500

Solve the system of equations

8y−9x=−3

5y−8x=10

x = -5

y = -6

500

(a+bi) and (a-bi) are

complex conjugates

500

If cosA+cosB+2cosC=2, where a, b and C are angles of triangle, then AB, BC and CA are in which progression?

Arithmetic Progression

500

x^2 + xy – 12y^2

(2x + 3y)(3x – 4y)

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