Survey
* Your assessment is very important for improving the workof artificial intelligence, which forms the content of this project
* Your assessment is very important for improving the workof artificial intelligence, which forms the content of this project
CCMS--Weekly Lesson Plan—MATH PLC: 8thGrade Math SpringBoard Week _January 22– Jan 25 Unit III Equations and the Coordinate Plane Focused Planning: Looking at the week ahead, how am I going to enhance student learning through program of studies and core content? Monday Tuesday Wednesday CCS . No School LT – 8 EE 7a I can give examples of linear of equations: one solutions, no solution, and infinite solutions Instructional Activities: Instructional Activities: Test review and corrections Collect / Review Homework: p.168 (#1-6) SpringBoard 8th Instructional Activities: Vocab.- SOLUTION and then the 3 Types of Solutions Thursday LT – 8 EE 8 a, b I can solve systems of linear equations involving real world problems and interpret the solution in the context of the problem by graphing or solving algebraically Instructional Activities: Vocab.- (Review previous) Friday I can solve systems of linear equations by graphing or solving algebraically. LT – 8 EE 8a, b, c Instructional Activities: Vocab.- System of Linear Equations Day 3: p.171, #15-18 Day 2: p.170, 9-14 Day 1: p.169, # 1-8 Assign next HW: p.174, #1-9 Due Tuesday Feb. 14th Assessment Assessment Assessment Assessment Instructional Activities Instructional Activities Instructional Activities Instructional Activities LAB assessment on NS standard Create Vocabulary card sort for Geometry terms with picture Transformation Shapes Volume Area angles Game – swap card games with stations Pre assessment Coach books with Geometry Domain. Assessment: check list Assessment observation Assessment observation Assessment: OR Learning Targets: Objective: To find then solution of a system of linear equations by graphing Learning Targets: Objective: To solve an inequality using addition or subtraction Learning Targets: Objective: To solve an inequality using multiplication Learning Targets: Objective: Review and Remediation Instructional Activities: Instructional Activities: Instructional Activities: Instructional Activities: Module 8 lesson 15— Module 8 lesson 11— Mo difi/ acc om Assessment LAB Instructional Activities V-Math Assessment: V-math live Graphing Linear Equations Solving addition or subtraction inequalities Module 8 lesson 12— Solving multiplication inequalities Extra practice from modules Assessment: Check-up Assessment: Check-up Assessment: Check-up Assessment: V-math lessons Extra practice Compass Learning Activities Exit Slips 3.7 Given the system of linear equations below, calculate the solution for this system algebraically. 2x – 3y = 0 – x – 3y = – 9 no solutions, Solution ( , ) show all work. one solution, infinite solutions 3.7 Solve the following system to find the solution to the system by setting each equation equal to each other and solving for x. y= 4x - 12 y=2x + 4 Show work: 4x – 12 = 2x + 4 How many solutions does the above system have? ___________ Explain WHY__________________________________________________________________ 3.7 Sketch a graph that represent the of linear equation with the number of solutions possible for each system. no solutions, one solution, infinite solutions 3.7 Match the systems of linear equation with the number of solutions possible for each system. Circle the correct answer. You MUST show work to support your answer by rewriting each equation in slope intercept form. A) x + 3y = 6 2x + 6y = 12 no solutions, one solution, infinite solutions 3.7 Match the systems of linear equation with the number of solutions possible for each system. Circle the correct answer. You MUST show work to support your answer by rewriting each equation in slope intercept form. B) -6x + 5y = 18 7x + 2y = 26 no solutions, one solution, infinite solutions 3.7 Match the systems of linear equation with the number of solutions possible for each system. Circle the correct answer. You MUST show work to support your answer by rewriting each equation in slope intercept form. C) 2x + y = 5 y + 2x = 1 no solutions, one solution, infinite solutions MINI QUIZ Match the systems of linear equation with the number of solutions possible for each system. Must show work to support your answers by rewriting each equation in slope intercept form. y = mx + b A) x + 3y = 6 2x + 6y = 12 B) -6x + 5y = 18 7x + 2y = 26 C) 2x + y = 5 y + 2x = 1 Slope intercept form below ___________________ ___________________ ___________________ ___________________ ___________________ ___________________ _____ no solutions, _____ one solution, _____ infinite Match the equation with the graph: A. y = -1/2(x) – 9.5 D. y = -4x – 8 B. y = -2x – 14 C. y = 2/5(x) – 3.2 E. y = 4/9(x) – 7.67 F. y = -x – 7