Thursday, June 15, 2017

Brekout EDU

Digital Breakout Edu.
Click here to access 
Welcome to Breakout EDU Digital. The same game principles from the main Games page apply to these games, but there is no physical component other than an Internet connected device (preferably a laptop/Chromebook/desktop computer.)


Choose from one of the following games:

Start here
Og's Great Adventure

Game #1
Measure the Mystery

Game #2
The Lost Ticket

Game #3
Evil Dr. Elgoog


Game #4
Beware of the Witch


Tuesday, June 6, 2017

Moving Straight Ahead Unit Test Study Guide

Preparation Guide for
Moving Straight Ahead Unit Test Next Week


Essential Learnings - students should know how to:
• Translate information about linear relationships given a table, a graph, or an equation to one of the other forms.
• Solve problems and make decisions about linear relationships using information given in tables, graphs, and equations.


Additionally students should be able to:
  • Construct tables, graphs and symbolic equations.
  • Recognize linear relationships
  • Solve an equation for an unknown.
  • Find x or y when you substitute in the other value in an equation.
  • Find the slope of a line given two points on a line or given an equation.
  • Find point of intersection of two lines given a graph, a table or two equations.
  • Find y-intercept when given an equation.
  • Be able to use and understand the vocabulary terms we have learned in class such as linear relationship, point of intersection, y-intercept, slope, coefficient, rise, run, horizontal, vertical, coordinate pair, etc.


Focus questions/ problems - students should study by reviewing & redoing the following:
  • The packet with 20 practice problems solving for x.
  • These specific sections from the Moving Straight Ahead book; Problem 1.2, Problem 1.3, Problem 3.4, Problem 3.5 & Problem 4.2.
The test prep practice sheets from class, Click here to access

Thursday, May 18, 2017

New Unit- Moving Straight Ahead

The primary goal of this Unit is for students to develop an understanding of linear relationships. Students recognize linear relationships by the constant rate of change between two variables in a contextual situation, a table, a graph, or an equation.