Matholutions Solutions for Everything Math

A great resource that combines the topic of simplifying square roots using the quotient rule, as well as rationalizing the denominator. I print on both sides (flip on short edge). Great for Interactive Math Notebooks!

This is a worksheet with 15 practice problems. The first 12 problems require students to explain the transformations or graph shifts from f(x). This is general, and no specific parent functions are discussed. This will allow students to understand that the same shifts occur on each type of function. The last 3 problems require students to graph the quadratic parent function and a transformation.

This is a foldable that helps students see the difference between the three forms of quadratic equations: standard form, vertex form and intercept form. This will also help students differentiate each form. For each example, the coefficients for standard form, the vertex and the x-intercepts are given. Students must choose which information to use when writing each form. This is a great time to introduce the features of the "a" term, since it is part of each form. It is also used as an introdu

This is a graphic organizer that explains how to factor the difference of two squares. It also contains practice problems and common errors made by students. There are also two examples that introduce students to factoring completely (one with a GCF and the other with DOTS twice).

This activity helps students understand if real-world scenarios use exact, approximate, or estimated measurements. I put my students into groups of 3 or 4 and have them discuss how to sort the cards. I use this as a quick formative check to see if the students understand the differences in the three terms.

This activity gets students out of their desks and fully engaged. Students work in pairs to complete 4 "races." They must have their answers checked before moving to the next "race." The first 3 groups to complete all 4 races correctly gets a prize. I usually give a homework pass or a small piece of candy. My students love this activity! It can also be given as seat work.

This is a basic quiz for translations and reflections. It has 10 questions and a bonus. There are two versions of the quiz to use if needed. I use this for a quick formative assessment after translations and reflections - before moving on to rotations. Students must draw the figures that are translated and rotated, they must translate words to notations, and find the rule given a pre-image and an image.

This is an introduction to basic End Behavior of functions. This does not go into detail with even or odd functions. The definition of end behavior is given and explained. It has 3 examples for students to complete. I made it two pages so you can print it 2-to a page for Interactive math notebooks.

I use this graphic organizer to demonstrate the transformation rules for functions. I chose 3 parent functions: Quadratic, Absolute Value and Exponential. This is great for interactive notebooks as it gives the general rule and examples.

This document can be used as a study guide, introduction notes, or for Interactive Notebooks. Included are the following: *Equal vs Congruent notation *Reflexive and Transitive definitions and examples *Parallel lines theorems (corresponding and alternate interior) with examples *Definitions and theorems and how they are used within proofs (congruence, segment bisector, angle bisector, midpoint, perpendicular lines, right angles, supplement postulate, and vertical angles theorem). *Two example

This is a chart that allows students to keep all vocabulary and examples for application of percents problems. Vocabulary included: Sales tax Gratuity/Tip Markdown/Discount Sale Price Markup Commission Simple Interest Principal I copy this for my students' Interactive Math notebooks.

This is an exciting way to practice adding, subtracting, multiplying and dividing signed decimals. Each page contains four decimal problems. The answer to the first problem is used to work the second problem. That answer to the second problem is used to work the third and finally, that answer is used to work the forth problem. This is great for a formative lesson - there is only one answer to check per page. If the answer is incorrect, I have the students go back and check each others' work.

This packet covers GSE Algebra I Unit I, and it is aligned to the Common Core High School Numbers and Quantities standards. This packet is great for teachers who are new to teaching the subject, but it can also be used as a great remediation packet for students struggling to understand the concepts. Each standard is listed and then explained in a language that students can understand. Included are worked-out examples and sample problems. A key is provided. Topics include: *Numbers and qua

This project includes 10 review topics for 7th grade common core math. Students will complete notes on the topics, either by filling in the blank, or listing steps to solve problems. They will then work out practice problems below. The topics include: Adding/subtracting integers Multiplying and dividing rational numbers (signed) 2-step equations Properties Area of irregular figures Unit Rate Circles Fraction operations Percents Volume and surface area of prisms Probability **Note: print th

Unit 1 in the Common Core Algebra class is made up of several topics. This is a concise review of each standard. Each standard is listed, with an explanation and example problems. The following pages are practice problems for the students. This is specifically for GSE Algebra 1; however, it follows the common core standards.

This mega-foldable covers probability topics taught in 7th grade. This foldable can be used for the entire probability unit. Covered in this foldable are the following topics: 1. Introduction to probability, including notation 2. Probability on a number line (from impossible to certain) 3. Experimental vs theoretical probability 4. Dependent vs Independent events 5. Compound probability I did not include the fundamental counting principle or tree diagrams in this packet.

Before teaching arithmetic or geometric sequences, it is important that students understand the notation used. This is a graphic organizer that allows the students to keep the notation handy when learning about sequences.

This is a tool that reinforces when to use radius or diameter depending on if students are finding circumference or area of a circle. In the past, my students would use the incorrect formula based on if they were given the radius or diameter. This will help students understand what is needed to calculate each problem. There is also a review of radius to diameter to give the students who struggle with this concept.

This is an excellent way to practice key features and graph transformations of exponential functions. Students will practice: a. Horizontal, vertical and reflection transformations b. Domain and range c. Equations of horizontal asymptotes d. End behavior e x and y- intercepts (For the x-intercepts, we are estimating (not using Logs to solve). f. Graphing the parent function and the transformed function You can have students work all 12 problems or differentiate by choosing the problems for t

This is a helpful graphic organizer for describing when it is possible to construct 1 unique triangle, many triangles (ambiguous) or impossible to construct a triangle. Perfect for Interactive Math notebooks as a review.