2.6A Absolute Value Functions (Graph Calc)
... DIRECTIONS: With your partner, work out the following problems. You both need to record answers on your own page as you work together. Graphing Absolute Value Functions on the TI-83+ In the Y= screen, type in the equation y1 = | x | . To make the absolute value bar, press MATH, ► (NUM menu) and then ...
... DIRECTIONS: With your partner, work out the following problems. You both need to record answers on your own page as you work together. Graphing Absolute Value Functions on the TI-83+ In the Y= screen, type in the equation y1 = | x | . To make the absolute value bar, press MATH, ► (NUM menu) and then ...
Quadratic Functions
... Left bound, have the calculator in front of you, left side of the vertex is the left bound, this should be to your left side of the graph, enter Move to the right side of the graph, past the vertex, this is right bound. This should be to the right side of the graph. Enter Guess-hit enter again Verte ...
... Left bound, have the calculator in front of you, left side of the vertex is the left bound, this should be to your left side of the graph, enter Move to the right side of the graph, past the vertex, this is right bound. This should be to the right side of the graph. Enter Guess-hit enter again Verte ...
Document
... at most one kilogram. The first-fit heuristic considers the objects in the order in which they are given. For each object, place it into first bin that has room for it. If no such bin exists, start a new bin. Prove that this heuristic uses at most twice as many bins as the optimal solution. 9-29. [5 ...
... at most one kilogram. The first-fit heuristic considers the objects in the order in which they are given. For each object, place it into first bin that has room for it. If no such bin exists, start a new bin. Prove that this heuristic uses at most twice as many bins as the optimal solution. 9-29. [5 ...
Miscellany
... The relevance of this to Ramsey’s theorem is shown by the following result, which generalises the “party problem” (which you may have met). This is a very special case of Ramsey’s theorem. For more on this, see Part 1 of the notes. Theorem 9.2 There is a function F with the property that, if the ed ...
... The relevance of this to Ramsey’s theorem is shown by the following result, which generalises the “party problem” (which you may have met). This is a very special case of Ramsey’s theorem. For more on this, see Part 1 of the notes. Theorem 9.2 There is a function F with the property that, if the ed ...
Discrete Mathematics Introduction
... f (x) = x taken between x = 0 and x = n. But what does the sum represent? As we will see later on, this is related to an important result known as the handshake lemma and has many applications. Discrete mathematics is more like dealing with puzzles. The following is a list of topics that are typical ...
... f (x) = x taken between x = 0 and x = n. But what does the sum represent? As we will see later on, this is related to an important result known as the handshake lemma and has many applications. Discrete mathematics is more like dealing with puzzles. The following is a list of topics that are typical ...
Centrality
In graph theory and network analysis, indicators of centrality identify the most important vertices within a graph. Applications include identifying the most influential person(s) in a social network, key infrastructure nodes in the Internet or urban networks, and super-spreaders of disease. Centrality concepts were first developed in social network analysis, and many of the terms used to measure centrality reflect their sociological origin.They should not be confused with node influence metrics, which seek to quantify the influence of every node in the network.