Solving Systems of Linear Inequalities
Exponents
Fractions
Solving Systems of Linear Equations
True or False
100

Write an inequality to match the graph.

y <= -5

100

Simplify.  Your answer should contain only positive exponents.

(m4)( 2m-3)

2m

100

3/5 + 2/11

3/5 + 2/11

= 33/55 + 10/55

=43/55

100

Solve for x and y.

2x − 3y = −1 

y = x − 1

(4, 3)

100

32+5 = 32 + 35

FALSE

3^(2+5) = 3^2 * 3^5

200

Write a system of inequalities to match the graph.

y < x

x >= 2


200

Simplify.  Your answer should contain only positive exponents.

2k^4*4k

8k5

200

(7/3)2

(7/3)2

= 49/9

200

Solve for x and y

y = 6x − 11 

−2x − 3y = −7


(2, 1)

200

(an)(bn)  = (ab)n

TRUE

300

Write a system of linear inequalities that match the overlapping shaded region.


y < x + 1

y > 2- x

300

Simplify.  Your answer should contain only positive exponents.

(2x^2)^-4

1/(16x8)

300

(3/1000)-1

1000/3

300

Solve for x and y

−3x + 3y = 3 

−5x + y = 13


(−3, −2)

300

x ^-1 = 1/(-x)

FALSE

x ^-1 = 1/x

400

Write a system of linear inequalities that match the overlapping shaded region.


y< 2x + 5

y >= 2x - 5

400

Simplify 

x (x^2)^n


x (x^2)^ n = x x^(2n) = x^(2n+1)

400

(5/2)-2

(5/2)-2

=1/(5/2)2

= 4/25

400

Solve for x and y

-5/7 - 11/7x = -y

2y = 7 + 5x

(-3, -4)

400

a0 = a

FALSE

a0 = 1

500

Write a system of inequalities whose solution is the set of all points in quadrant III, including the axes.

x <= 0

y <= 0

500

Simplify 

((2xy^-1z^0)^-4*2y^-1x^3)/ (2xz^2


(y^3)/(16x^2z^2)

500

Solve

(5/6)2 - (2/3)-3

-193/72

500

The senior classes at High School A and High School B planned separate trips to New York City. The senior class at High School A rented and filled 1 van and 6 buses with 372 students. High School B rented and filled 4 vans and 12 buses with 780 students. Each van and each bus carried the same number of students. How many students can a van carry? How many students can a bus carry?

x + 6y = 372

4x + 12y = 780

(Van) x = 18

(Bus) y = 59 

500

(a + b)2 = a2 + b2

FALSE!!!!!

(a + b)= (a + b)(a + b)

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