8th grade (Eureka Math Squared-aligned)

1 Large and small positive numbers Free 2 Comparing large numbers Free 3 Time to be more precise — scientific notation Free 4 Adding and subtracting numbers written in scientific notation 🔒 Pro 5 Products of exponential expressions with whole-number exponents 🔒 Pro 6 More properties of exponents 🔒 Pro 7 Making sense of the exponent of 0 🔒 Pro 8 Making sense of integer exponents 🔒 Pro 10 Writing equivalent expressions 🔒 Pro 11 Evaluating numerical expressions by using properties of exponents (optional) 🔒 Pro 12 Small positive numbers in scientific notation 🔒 Pro 14 Operations with numbers in scientific notation 🔒 Pro 15 Applications with numbers in scientific notation 🔒 Pro 17 Choosing units of measurement 🔒 Pro 18 Get to the point 🔒 Pro 19 Perfect squares and perfect cubes 🔒 Pro 20 Solving equations with squares and cubes 🔒 Pro 21 The Pythagorean theorem 🔒 Pro 22 Using the Pythagorean theorem 🔒 Pro 23 Square roots 🔒 Pro 24 Approximating values of roots and π^2 🔒 Pro 26 Familiar and not so familiar numbers 🔒 Pro 27 Ordering irrational numbers 🔒 Pro 28 Revisiting equations with squares and cubes 🔒 Pro 33 Functions and bivariate statistics: Unit test 🔒 Pro

1 Motions of the plane 🔒 Pro 2 Translations 🔒 Pro 3 Reflections 🔒 Pro 4 Translations and reflections on the coordinate plane 🔒 Pro 6 Rotations 🔒 Pro 7 Rotations on the coordinate plane 🔒 Pro 8 Working backward 🔒 Pro 9 Sequencing the rigid motions 🔒 Pro 10 Ordering sequences of rigid motions 🔒 Pro 11 Congruent figures 🔒 Pro 12 Showing figures are congruent 🔒 Pro 14 Lines cut by a transversal 🔒 Pro 15 Angle sum of a triangle 🔒 Pro 1 video(s) 16 Showing lines are parallel 🔒 Pro 17 Exterior angles of triangles 🔒 Pro 18 Find unknown angle measures 🔒 Pro 20 Proving the Pythagorean theorem 🔒 Pro 21 Proving the converse of the Pythagorean theorem 🔒 Pro 22 Using the Pythagorean theorem and its converse 🔒 Pro 23 Distance in the coordinate plane 🔒 Pro 25 Applying the Pythagorean theorem 🔒 Pro 26 On the right path 🔒 Pro

1 Exploring dilations 🔒 Pro 2 Enlargements 🔒 Pro 3 Reductions and more enlargements 🔒 Pro 4 Using lined paper to explore dilations 🔒 Pro 6 Figures and dilations 🔒 Pro 7 The shadowy hand 🔒 Pro 8 Dilations on a grid 🔒 Pro 9 Dilations on the coordinate plane 🔒 Pro 10 Describing dilations 🔒 Pro 11 Sequencing transformations 🔒 Pro 13 Similar figures 🔒 Pro 14 Exploring angles in similar triangles 🔒 Pro 15 Similar triangles 🔒 Pro 16 Using similar figures to find unknown side lengths 🔒 Pro 17 Applications of similar figures 🔒 Pro 18 Similar right triangles 🔒 Pro 1 video(s) 19 Similar triangles on a line 🔒 Pro

1 Equations 🔒 Pro 2 Solving linear equations 🔒 Pro 4 Solving linear equations with rational coefficients 🔒 Pro 5 Using linear equations to solve problems 🔒 Pro 6 An interesting application of linear equations, part 1 🔒 Pro 7 An interesting application of linear equations, part 2 🔒 Pro 8 Linear equations with more than one solution 🔒 Pro 9 Another possible number of solutions 🔒 Pro 10 Writing linear equations 🔒 Pro 12 Using linear equations to solve real-world problems 🔒 Pro 13 Planning a trip 🔒 Pro 14 Solutions to linear equations in two variables 🔒 Pro 15 The graph of a linear equation in two variables 🔒 Pro 1 video(s) 16 Lines with special characteristics 🔒 Pro 1 video(s) 18 Comparing proportional relationships 🔒 Pro 19 Proportional relationships and slope 🔒 Pro 20 Slopes of rising lines 🔒 Pro 21 Slopes of falling lines 🔒 Pro 1 video(s) 23 Using coordinates to find slope 🔒 Pro 24 Slope-intercept form of the equation of a line 🔒 Pro 1 video(s) 25 Slope and parallel lines 🔒 Pro 3 video(s) 26 Point-slope form of the equation of a line 🔒 Pro 1 video(s) 28 Comparing equations in different forms 🔒 Pro 29 The patterns, the pops, and the pastries 🔒 Pro 30 Lines, lines, and more lines 🔒 Pro 31 Linear equations from word problems 🔒 Pro 32 Get to work 🔒 Pro

1 Solving problems with equations and their graphs 🔒 Pro 2 Introduction to systems of linear equations 🔒 Pro 1 video(s) 3 Identifying solutions 🔒 Pro 4 More than one solution 🔒 Pro 3 video(s) 6 Estimating solutions 🔒 Pro 7 Solving systems of linear equations without graphing 🔒 Pro 8 The substitution method 🔒 Pro 9 Using tape diagrams to solve systems of equations (optional) 🔒 Pro 10 Rewriting equations to solve a system of equations 🔒 Pro 11 Choosing a solution method 🔒 Pro 12 Writing and solving systems of equations for mathematical problems 🔒 Pro 13 Solving historical problems with systems of equations 🔒 Pro 14 Writing and solving systems of equations for real-world problems 🔒 Pro 2 video(s) 15 Back to the coordinate plane 🔒 Pro

1 Motion and speed 🔒 Pro 2 Definition of a function 🔒 Pro 3 Linear functions and proportionality 🔒 Pro 4 More examples of functions 🔒 Pro 6 Graphs of functions and equations 🔒 Pro 7 Linear functions and rate of change 🔒 Pro 8 Interpreting rate of change and initial value 🔒 Pro 4 video(s) 10 Comparing functions 🔒 Pro 11 Increasing and decreasing functions 🔒 Pro 12 Graphs of nonlinear functions 🔒 Pro 14 Scatter plots 🔒 Pro 15 Patterns in scatter plots 🔒 Pro 17 Informally fitting a line to data 🔒 Pro 18 Determining an equation of a line fit to data 🔒 Pro 19 Linear models 🔒 Pro 21 Using the investigative process 🔒 Pro 22 Analyzing the model 🔒 Pro 23 Bivariate categorical data 🔒 Pro 24 Association in bivariate categorical data 🔒 Pro 25 Analyzing bivariate categorical data 🔒 Pro 27 Volumes of prisms and pyramids 🔒 Pro 28 Volume of cylinders 🔒 Pro 29 Volume of cones 🔒 Pro 30 Volume of spheres 🔒 Pro 31 Applications of volume 🔒 Pro