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WorksheetsHonors Algebra 1 Semester Review
Total questions: 70
Worksheet time: 7hrs 59mins
4x3y2z2
(-4, 7) and (-6, -4)
|3x+9|<6
|4x-8|≥12
6x - 3y = -9
y-intercept is 9
b=3
y-intercept is -3
b = 2
4x - 10y = 20
y-int = -10
y-int = 2
y int = -2
y -int = -10
3x + 2y = 16
7x + y = 19
y = 2x + 1
y = 4x - 1
8x + 4y = 12
y = -2x + 3
(4n4 - 8n + 4) - (8n2 + 4n4 + 1)
(6x + 4x4 - 3x2) + (7x4 + 5x2 + 8x)
(3x - 5) ( 4x2 - 2x - 3)
(p − 8)2
3x3 + 5x - 1 ÷
x + 1
x3-13x+12 ÷ x+4
(2a2b4z)(6a3b2z5)
C = xv + x , for v
Evaluate the function for f(-1).
Solve:
x + y = 55
x - y = 3
Oatmeal Cookies $3
Oatmeal Cookies $8
Oatmeal Cookies $6
Oatmeal Cookies $6
y = 2x - 3
x = 2y - 3
x = 3 - 2y
x = 33 - 2y
Solve for the system of equations using substitution.
y = 2x−3
−2x+y=1
No solution
(1, -1)
(-1, -5)
Infinitely many solutions
Solve for the system of equations using substitution.
4x + y = 8
x=5 − y
(4, 1)
(1, 4)
(-2, 0)
No solution.
Identify the type of solution for the following system of equations.
No solution.
One solution.
Infinitely many solutions.
Two solutions.
A sporting goods store sells left haded (x) and right handed (y) gloves. In one month, 12 gloves were sold for a total of $561. Right handed gloves cost $45 each and left handed gloves cost $52. Which system could be solved to determine the number of each type of glove sold?
x + y = 561
45x + 52y = 12
x + y = 12
52x + 45y = 561
x + y = 12
45x + 52y = 561
x + y = 561
52x + 45y = 12
Solve the system of equations
5x + 6y = -10
3x - 2y = -6
(-2, 0)
(0, -2)
(2, 0)
(0, 2)
Solve the system of inequalities by graphing.
x + y ≤ 8
2x + 8y ≤ 14
8x + 25y ≤ 14
x + y ≤ 14
Solve the system of inequalities by graphing.
Which point is a solution to the system of inequalities?
(-8,2)
(-2,-5)
(0,6)
(4, 3)
3y218y6 +9y4 −12y2
6y2 +3y2 −4y2
15y4 +6y2 − 9
6y4 +3y2−4
6y3 −3y2 +4y
Find the slope of a line that passes through each set of points. REDUCE ALL FRACTIONS.
(2, 4) and (6, 12)
1/2
-1/2
2
-2
Find the slope of a line that passes through each set of points. REDUCE ALL FRACTIONS.
(10, 1) and (5, 2)
1/5
-1/5
5
-5
Two functions are given:
h(x)=4x+3
g(x)=x3−4
Find h(x)⋅g(x) .
x4+2x3−5x−10
4x4+3x3−16x−12
4x4−3x3+16x−12
x4+5x3+5x2+25x
Two functions are given:
f(x)=3x−1
g(x)=x3+5x2
Find f(x)⋅g(x) .
3x4−14x3−5x2
x4−5x3+5x2−25x
3x4+14x3−5x2
9x3+12x2−12x
2x3 + 5x2 + 9 ÷
x + 3
Use Synthetic Division (x3−5x+6)÷(x−5)
x3+6
x2+5x−30+x−5156
x2+5x+20+x−5106
x2+6
