4 units for Algebra 1 summer school credit recovery + 2 fun desmos art projects for end-of-course assessment. Guided notes and practice problems are straight-forward and keep it plain-and-simple for your summer school teaching. The course is broken down into the following units: 1) Algebra 1 Prerequisite Skills 2) One-variable Statistics 3) Solving Equations 4) Linear Functions This bundle includes the entire course, but each unit is available as a separate bundle, as well.
The bundle includes guided notes and practice for the following topics: 1) Drawing Dot Plots 2) Reading Dot Plots 3) Histograms 4) Measures of Center (Mean, Median & Mode) 5) Five Number Summary & Box Plots 6) Interquartile Range (IQR) 7) Outliers
Objective: Students will be able to find the measure of the interior and exterior angles of any regular polygon - warm up - Introduce polygon sides, sum of interior angles - examples - Exterior angles - Solve for unknown angles - Angles in a regular polygon theorem - Partner work
Complete unit covering polynomial functions and operations. Included with this bundle are guided notes, teacher guides, quizzes, reviews, answer keys, and recommended homework assignments. Topics include: 1) Polynomial functions 2) Analyzing graphs of polynomial functions 3) Operations with polynomials 4) Dividing polynomials 5) Powers of binomials Objectives: - I can use the key features of tables, and graphs of polynomial functions to compare functions. - I can graph polynomial functions and i
Objective: Students will be able to solve for bisected segments and angles - Define segment bisector, bisect, and midpoint - Solving one-step equations using bisectors - Solving two-step equations using bisectors - Solving multi-step equations using bisectors - Practice problems
Objective: Students will be able to create and read venn diagrams - survey data to create venn diagram - using venn diagrams for probabilities - examples - practice problems
9 full lessons of guided notes on linear equations, as well as two end-of-unit performance task Desmos projects. Topics include: 1) Introduction to linear equations 2) Tables of values 3) The coordinate plane 4) Graphing linear equations 5) Slope 6) Different types of slope 7) Slope from two points 8) Slope-intercept form 9) Writing equations in slope-intercept form
Objective: I can identify and interpret extrema and end behavior of functions represented as tables and graphs. - Warm up finding points given a certain symmetry - Vocab: extrema, maximum, minimum, relative maximum, relative minimum - Finding extrema on graphs, and tables - Examples
Objective: I can write polynomial equations and solve them by graphing a related function or system of equations - Warm up: Name the x-intercepts of graphs - Two methods for solving polynomial equations by graphing - Method 1) Graph a related function - Method 2) Graph a system of equations - Example using both methods - Application problem: determining volume of a penguin exhibit - Exit ticket
Objective: I can write, graph, and interpret piecewise-defined functions, including step functions and absolute value functions. - Warm up finding greatest integers and absolute values - Vocab: piecewise-defined function - How to make a piecewise-defined function, notation, and what the graph can look like - Example graphing and analyzing key features (domain, range, intercepts, increasing/decreasing, positive/negative) - Application example
Objective: Students will be able to calculate conditional probability from events with and without replacement Do Now warm up Vocabulary: independent events, dependent events Discussion Interactive activity Card deck probability ABCs probability
IB Applications & Interpretations SL: Introduce statistical inferences, probability theory, experiment, sample point, sample space, how to find outcomes to an experiment using tree diagrams or systematic approach, introduce the fundamental counting principle with repetition and non-repetition, the three types of probability and the formula for calculating probability, rules of probability, compliment of an event, examples and practice
IB Applications & Interpretations SL: Introduce continuous random variable, continuous probability distribution, normal distribution, normal curve, finding area under a standard curve using a calculator, probability of a normal random variable, z-scores, examples, practice problems
This bundle includes a large collection of reflection journal questions worksheets, 17 in total. They are designed to be used during prayer in an adoration chapel, but can work outside of that activity, as well. Could be used as a warm up or exit ticket for any given day, in campus ministry, in religious ed / Sunday school or a youth group setting. Questions are tailored for a Christian Religion class. Works for any denomination (Catholic, Orthodox, Lutheran, Methodist, etc.). Reflection topics
Objective: I can change an equation from an exponential function with base e to a natural logarithmic function and vice versa and evaluate these expressions - Warm up: Evaluate logarithmic expressions using the change of base formula - Vocabulary: natural base exponential function, natural logarithm - Rewrite equations as natural logarithms and natural exponential equations - Simplify natural logarithmic expressions using the properties of logarithms - Solve exponential equations with base e usi
Objective: I can write exponential equations and inequalities and solve them algebraically or by graphing - Warm up: Solve polynomial equations - Vocabulary: exponential equation, compound interest - Solve exponential equations with similar bases - Solve exponential equations with different bases and variable expressions as the exponent - Solve exponential equations by graphing - Application problem - Compound interest - Application problem - Solve exponential inequalities - Exit ticket
Objective: I can graph exponential functions with base e and find the average rate of change - Warm up: Solve exponential equations algebraically - Vocabulary: e - Exponential functions with base e - Graph functions with base e - Find rate of change of exponential functions with base e - Continuously compounded interest, A=Per^t - Application problem - Solve exponential equations with base e using desmos - Exit ticket
Objective: I can write, graph, and interpret piecewise-defined functions, including step functions and absolute value functions. - Warm up graphing a piecewise-defined function, and finding greatest integers - Vocab: step function, greatest integer function - What is a step function, graph, domain and range - Application example - What is the greatest integer function, notation, and graph - Example