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Math 8th grade
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Repeating decimals3 Topics|3 Quizzes
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Square roots & cube roots5 Topics|6 Quizzes
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Irrational numbers3 Topics|2 Quizzes
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Approximating irrational numbers4 Topics|3 Quizzes
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Exponents with negative bases6 Topics|3 Quizzes
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Exponent properties intro3 Topics|4 Quizzes
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Negative exponents2 Topics|1 Quiz
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Exponent properties (integer exponents)2 Topics|2 Quizzes
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Working with powers of 102 Topics|2 Quizzes
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Scientific notation intro2 Topics|1 Quiz
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Arithmetic with numbers in scientific notation4 Topics|2 Quizzes
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Scientific notation word problems3 Topics|1 Quiz
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Equations with variables on both sides4 Topics|2 Quizzes
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Equations with parentheses1 Topic|2 Quizzes
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Number of solutions to equations4 Topics|2 Quizzes
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Equations word problems2 Topics|1 Quiz
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Graphing proportional relationships2 Topics|1 Quiz
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Solutions to linear equations4 Topics|2 Quizzes
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Intercepts5 Topics|2 Quizzes
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Slope8 Topics|3 Quizzes
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Intro to slope-intercept form2 Topics|1 Quiz
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Writing slope-intercept equations5 Topics|2 Quizzes
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Functions7 Topics|3 Quizzes
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Linear models7 Topics|3 Quizzes
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Comparing linear functions6 Topics|1 Quiz
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Constructing linear models for real-world relationships5 Topics|1 Quiz
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Recognizing functions9 Topics|2 Quizzes
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Testing if a relationship is a function
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Relations and functions
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Recognizing functions from graph
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Checking if a table represents a function
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Recognizing functions from table
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Checking if an equation represents a function
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Does a vertical line represent a function?
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Recognizing functions from verbal description
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Recognizing functions from verbal description word problem
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Testing if a relationship is a function
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Linear and nonlinear functions5 Topics|2 Quizzes
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Intro to systems of equations3 Topics|1 Quiz
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Solving systems with substitution6 Topics|1 Quiz
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Systems of equations with substitution: 2y=x+7 & x=y-4
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Systems of equations with substitution: y=4x-17.5 & y+2x=6.5
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Systems of equations with substitution: -3x-4y=-2 & y=2x-5
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Systems of equations with substitution: 9x+3y=15 & y-x=5
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Systems of equations with substitution: y=-5x+8 & 10x+2y=-2
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Systems of equations with substitution: y=-1/4x+100 & y=-1/4x+120
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Systems of equations with substitution: 2y=x+7 & x=y-4
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Number of solutions to systems of equations5 Topics|1 Quiz
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Systems of equations number of solutions: fruit prices (1 of 2)
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Solutions to systems of equations: dependent vs. independent
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Number of solutions to a system of equations
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Number of solutions to a system of equations algebraically
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How many solutions does a system of linear equations have if there are at least two?
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Systems of equations number of solutions: fruit prices (1 of 2)
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Systems of equations word problems7 Topics|2 Quizzes
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Angles between intersecting lines4 Topics|3 Quizzes
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Triangle angles7 Topics|3 Quizzes
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Pythagorean theorem3 Topics|4 Quizzes
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Pythagorean theorem application4 Topics|5 Quizzes
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Pythagorean theorem and distance between points1 Topic|1 Quiz
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Pythagorean theorem proofs4 Topics
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Volume3 Topics|4 Quizzes
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Transformations intro3 Topics|1 Quiz
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Translations3 Topics|1 Quiz
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Rotations2 Topics|2 Quizzes
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Reflections3 Topics|1 Quiz
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Properties & definitions of transformations3 Topics|3 Quizzes
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Dilations5 Topics|2 Quizzes
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Congruence and similarity4 Topics|2 Quizzes
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Introduction to scatter plots1 Topic|1 Quiz
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Interpreting scatter plots2 Topics|2 Quizzes
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Estimating lines of best fit4 Topics|3 Quizzes
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Two-way tables3 Topics|4 Quizzes
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Question 1 of 10
1. Question
Logan genetically engineered a new type of fir tree and a new type of pine tree.
The combined height of one fir tree and one pine tree is 21 meters. The height of 4 fir trees stacked on top of each other is 24 meters taller than one pine tree.
How tall are the types of trees that Logan genetically engineered?
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Each fir tree is meters tall and each pine tree is meters tall.
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Question 2 of 10
2. Question
Bhavik bought 3 liters of milk and 5 loaves of bread for a total of $11. A month later, he bought 4 liters of milk and 4 loaves of bread at the same prices, for a total of $10.
How much does a liter of milk cost, and how much does a loaf of bread cost?
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A liter of milk costs $ and a loaf of bread costs
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Question 3 of 10
3. Question
Michael breeds chickens and ducks.
Last month, he sold 50 chicken and 30 ducks for $550. This month, he sold 44 chickens and 36 ducks for $532.
How much does a chicken cost, and how much does a duck cost?
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A chicken costs and a duck costs .
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Question 4 of 10
4. Question
A herd of dinosaurs made paintings in the sand with their claws.
Each baby dinosaur made 15 paintings and each adult dinosaur made 7 paintings. The entire herd made 208 paintings in total, and there were 3 times as many baby dinosaurs as adult dinosaurs.
How many baby dinosaurs and adult dinosaurs were there?
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There were baby dinosaurs and adult dinosaurs.
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Question 5 of 10
5. Question
A plane has 360 total seats, which are divided into economy class and business class. For every 13 seats in economy class, there are 5 seats in business class.
How many seats are there in each class?
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There are seats in economy class and seats in business class.
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Question 6 of 10
6. Question
The combined average weight of an okapi and a llama is 450 kilograms. The average weight of 3 llamas is 190 kilograms more than the average weight of one okapi.
On average, how much does an okapi weigh, and how much does a llama weigh?
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On average, an okapi weighs kilograms and a llama weighs kilograms.
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Question 7 of 10
7. Question
Sakura speaks 150 words per minute on average in Hungarian, and 190 words per minute on average in Polish. She once gave cooking instructions in Hungarian, followed by cleaning instructions in Polish. Sakura spent 5 minutes total giving both instructions, and spoke 270 more words in Polish than in Hungarian.
How long did Sakura speak in Hungarian, and how long did she speak in Polish?
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Sakura spoke for minutes in Hungarian and for minutes in Polish.
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Question 8 of 10
8. Question
Each chef at “Sushi Emperor” prepares 15 regular rolls and 20 vegetarian rolls daily. On Tuesday, each customer ate 2 regular rolls and 3 vegetarian rolls. By the end of the day, 4 regular rolls and 1 vegetarian roll remained uneaten.
How many chefs and how many customers were in “Sushi Emperor” on Tuesday?
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There were chefs and customers.
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Question 9 of 10
9. Question
Eudora ran from her home to her secret laboratory at an average speed of 12 km/h. She then took one of her jetpacks and flew to her school at an average speed of 76 km/h. Eudora traveled a total distance of 120 kilometers, and the entire trip took 2 hours.
How long did Eudora spend running, and how long did she spend flying using her jetpack?
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Eudora ran for hours and flew for hours using her jetpack.
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Question 10 of 10
10. Question
A stone fell from the top of a cliff into the ocean.
In the air, it had an average speed of 16 m/s. In the water, it had an average speed of 3 m/s before hitting the seabed. The total distance from the top of the cliff to the seabed is 127 meters, and the stone’s entire fall took 12 seconds.
How long did the stone fall in the air and how long did it fall in the water?
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The stone fell in the air for seconds and fell in the water for seconds.
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