Intersections and inequalities day 1

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This document discusses solving equations graphically. It covers identifying important aspects of graphs like x-intercepts, finding solutions to equations by exploring graphs on specific pages, and solving linear inequalities with one variable by exploring how to solve equations graphically.

Technology

Solving equations graphically
 September 9th– Learning outcome:To solve
equations graphically
 Launch: Look at the graph p 108
 a. Name 3 – 5 things do you think are
important about this graph?
 b.What are the
x-intercepts
(where does it cross the
x-axis)?

Solving linear inequalities with
one variable

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Let G be a graph having P3 packing. A P3 packing preclusion number of the graph G is a set of minimum number of edges, whose deletion leaves the resulting graph without a P3 packing. A hexagonal mesh pyramid of n levels denoted as HXPn consists of a set of vertices arranged in n levels of a hexagonal mesh. A vertex with address (k,(x,y,z)) placed at level k, of HXnnetwork is connected to all its adjacent vertices. This vertex is also connected to all the vertices of the hexagon with center (k+1,(x,y,z)). In this paper we find out the P3 packing preclusion of HXPnis trivial.

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Intersections and inequalities day 1

1. Solving equations graphically  September 9th– Learning outcome:To solve equations graphically  Launch: Look at the graph p 108  a. Name 3 – 5 things do you think are important about this graph?  b.What are the x-intercepts (where does it cross the x-axis)?

2. Explore: Finding solutions to Equations

3. Solving linear inequalities with one variable

4. Explore: Solving equations p. 109

5. Explore: Solving equations graphically