This package comes with a note page that students can use for notes. It also has two pages of practice problems (which get harder and harder). There is an answer key included. It's a great lesson for introducing percentincreaseandpercentdecrease.
If you would like it in microsoft word format to edit it, please message me.
Other items from my store about percents:
PercentIncreaseandDecrease Practice Problems
Percent Applications: Tax Tip Discount Commission Word Problems
Percent of
I use these notes to work with my students on how to solve equations. I solve the problems in yellow together as a class. Then I have students work on the problems in white on their own. I think this method is excellent with working with lower level students who need more time to understand these concepts. 2.1 Solving Equations by Adding or Subtracting 2.2 Solving Equations by Multiplying or Dividing 2.3 Solving Two-Step and Multi-Step Equations 2.4 Solving Equations with Variables on Both Sid
Everything students need to master function basics in Algebra 1 — from the definition and vertical line test to identifying increasing, decreasing, and constant intervals. Fully digital, self-grading, and no prep required. ★ WHAT'S COVERED (4 Topics) • Defining Functions — the "exactly one output" rule, function notation f(x), the vertical line test, identifying functions from ordered pairs and tables; visual canvas diagrams showing function vs. non-function • Domain & Range — inputs (domain) an
This unit is a collection of 7 of my lessons, plus a review andquiz. For detailed information about each, feel free to check them out in my store! Included in this unit are: - Introduction to Percents (Guided Notes and Assignment) - The Percent Proportion (Guided Notes and Assignment) - Percent Proportion Word Problems (Guided Notes and Assignment) - Percent Equations (Guided Notes and Assignment) - Discounts, Markups, Sales Tax and More (Guided Notes and 2 Assignments) - Percent of Change (Gui
8th Grade Math Functions Notes to help students learn key concepts clearly and confidently. These function notes dive into functions represented as tables, graphs, equations, and verbal descriptions. Students will compare linear functions, identify initial values and rates of change of linear functions, and identify qualitative features. Students should already have an understanding of how to graph linear equations and calculate slope. Click Here for guided notes on slope and graphing linear
ABOUT THIS RESOURCE:This is a no-prep lesson that covers the following topics: Parts of a parabolaHow to find the axis of symmetry of a quadratic in standard form.How to find the vertex of a quadratic in standard form.How to determine whether a quadratic has a maximum or minimum.Determining intervals in which the quadratic is increasing/decreasing.Demining values for which the quadratic is positive/negative. How to graph a quadratic in standard form.How to find the axis of symmetry of a quadrat
Description:Printable PDF contains: • lesson note printable, • student flipbook (in 2 versions): student note, worksheets and activity • answer keys about calculating savings and borrowings with simple interest. Level of Difficulty: Beginner Grades: 9th to 12th Outcomes: Students • calculate simple interest using the formulaI= PRT, where I is the interest, P is the principal, R is the annual interest rate and T is the number of periods (years, months, etc) apply the simple interest formula to
writing an equation of a line from 2 points, graph from slope intercept form, write equation from a graph, comparing rate of change, y-intercepts, x-intercepts, increasing, decreasing, end behavior, function values
This MS PPT includes a review of the following 8 basic characteristics for functions. 1. Domain & Range 2. Increasing, Decreasingand Constant Intervals 3. End Behavior 4. Positive and Negative Intervals 5. Maximum and Minimum (Extrema) Values 6. X and Y Intercepts 7. Symmetry 8. MultiplicityThe 48 slides included in this slidepack are very detailed and highly animated. Multiple slides are included for each topic and various function gra
This lesson is meant to be used as guided notes for an entire class. Students begin by learning what "percent" means and why we use them in the real world. They then learn how to classify percents as either "some, about half, or many." After learning how to write percents as fractions and decimals, the students learn how to convert quiz scores (quotients) into a percent. The assessment is based off of the guided notes. Answer key is included!
Analyze degree 3 & 4 polynomial graphs. Specifically x-intercepts, y-intercept, relative minimums/maximums, absolute minimum/maximum, intervals of increase/decrease, and end behavior for polynomial graphs. Activity encourages students to talk about graphs with hints for supports as needed, as well as gives students a break from writing. Only intervals of notation are used in the notes and answer keys where applicable. Notes: The notes review vocabulary for key characteristics of graphs. The ch
Scaffolded notes (editable Word document) and practice questions to help teach Chapter 1.4 - On Sale! (markups, discounts, taxes, percentage increase/decrease) in Workplace and Apprenticeship Math 10. This resource covers calculating discounts, adding taxes, and percentage increases/decreases) with blank notes to print off for students to fill in. Answer key is included with questions worked out step by step. Link to a Google Form is included for purchase for extra practice and/or to assess stud
This is lesson 4 in Unit 8 (Exponential Functions) for an Algebra 1 (regular/honors) course. Students will:Determine if an exponential function is increasing or decreasing from the equation and the graphIdentify the initial value (a) from the equation and graphIdentify the growth or decay rate from the equationInterpret the rate and initial value in the context of the questionFind values using the exponential functionCreate an exponential function to model a scenario This product contains t
This is lesson 4 in Unit 8 (Exponential Functions) for an Algebra 1 (regular/honors) course. Students will:Determine if an exponential function is increasing or decreasing from the equation and the graphIdentify the initial value (a) from the equation and graphIdentify the growth or decay rate from the equationInterpret the rate and initial value in the context of the questionFind values using the exponential functionCreate an exponential function to model a scenario This product contains t
Algebra 1: Key Features of Quadratic Functions Notes Help students understand the key features of quadratic graphs with these structured, student-friendly guided notes! This resource walks Algebra 1 students through identifying and analyzing important characteristics of quadratic functions while giving them opportunities to practice with graphs and tables. These notes are perfect for introducing quadratic functions or reinforcing graph analysis skills in Algebra 1. Topics Covered Key featu
Algebra 1: Quadratic Functions Unit NotesHelp students understand quadratic functions with these structured, student-friendly guided notes! This resource walks Algebra 1 students through each form of quadratic function (vertex form, standard form, and factored form) and gives them the opportunity to graph using each form. These notes are perfect for learning how to graph all forms of quadratic functions in Algebra 1. Topics Covered Key features of quadratic graphsVertex formStandard formFactor
These basic functions guided notes are meant to introduce students to the basic concepts of functions. Students will identify linear and non-linear functions, review steps to graphing, determine the definition of a function, learn about explicit and recursive rules, identify increasinganddecreasing functions, and learn about using the vertical line test to determine if a graph represents a function. This is meant to support a teacher-guided lesson on functions.
Description:Student Tasks in Printable PDF about rearranging the simple interest formulas Level of Difficulty: Advanced Grades: 9th to 12th Outcomes: Students · rearrange the simple interest formula I = PRT to make P, R or T as the subject. · combine the simple interest formulas I = PRT and A = P + I then rearrange the combined formula to make P, R, T or A as the subject. · selects and uses appropriate strategies to solve problems Prior Knowledge:Students should have already studied algebra. Als
This item can be used to introduce function families and the characteristics of each. It may also be used as a culminating review activity for students. I have included 2 versions of the notes: a fill-in-the-blank version and a completed version that can be given to students. Characteristics for each family include:
- Domain
- Range
- x and y intercepts
- End Behavior
- Increasing & Decreasing Intervals
- Asymptotes
Also included for each family is
ABOUT THIS RESOURCE:This is a no-prep lesson that covers the following topics: Parts of a parabolaHow to find the axis of symmetry of a quadratic in standard form.How to find the vertex of a quadratic in standard form.How to determine whether a quadratic has a maximum or minimum.Determining intervals in which the quadratic is increasing/decreasing.Demining values for which the quadratic is positive/negative. How to graph a quadratic in standard form.This product includes: Guided notes printable
This product (pdf) can be used as an in-class activity / homework / group work for curve sketching in differential calculus. The first 2 pages does a review of curve sketching. There are 6 curve sketching questions, followed by their key. For each question, the student must find the following: - domain - x,y intercepts - horizontal asymptotes (using limits) - vertical asymptotes (using limits) - increasing/decreasing (using first derivative) - local max/min (first derivative test) - concavity
The Packet covers the following skills over Cubic Functions: graphing from functions, writing functions from graphs, interpreting key attributes, writing functions based on provided transformations ( does not include horizontal stretch or compression), analyzing effects of the transformations on the parent function and its key features, building new functions using transformations. The key features used are: point of inflection, x-intercepts, zeros, y-intercepts, end behavior, increasingand de