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Unit 2: reasoning with linear equations and inequalities.
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In earlier grades, students define, evaluate, and compare functions and use them to model relationships between quantities.
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For example, the function a = s2 giving the area of a square as a function of its.
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A non-proportional additive relationship can atomic number 4 expressed in the general form, Y = mx + b, where 1000 represents the gradient of the agate line, and b represents the y-intercept.
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Through repeated thinking, students develop eloquence in writing, rendition, and translating betwixt various forms of linear equations and inequalities.
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You will distinguish additive relationships from nonlinear relationships by superficial at graphs.
Unit 2: linear functions exam review name: reply key fada William Tell whether the relation back is a function.
Lesson 5 introduction to linear relationships; object lesson 6 more additive relationships; lesson 7 representations of additive relationships; lesson 8 translating to y=mx+b; finding slopes.
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Test: this building block will focus connected finding solutions to equations in ane variable using the properties of equality.
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What are the problems in Unit 2 Lesson 12?
(from Unit 2, Lesson 12) A line contains the points and . Decide whether or not each of these points is also on the line: 1. 2. 3. 4. Solution 1. On the line 2.
Which is on the line in Unit 3?
Decide whether or not each of these points is also on the line: 1. 2. 3. 4. Solution 1. On the line 2. On the line 3. Not on the line 4. On the line Problem 4 (from Unit 2, Lesson 11) The points , , , and all lie on the line.
What to do in Unit 2, Lesson 6?
(from Unit 2, Lesson 6) Find a sequence of rotations, reections, translations, and dilations showing that one gure is similar to the other. Be specic: give the amount and direction of a translation, a line of reection, the center and angle of a rotation, and the center and scale factor of a dilation.
How to solve a problem in Unit 3?
Unit 3 Practice Problems Lesson 1 Lesson 1 Problem 1 Priya jogs at a constant speed. The relationship between her distance and time is shown on the graph. Diego bikes at a constant speed twice as fast as Priya. Sketch a graph showing the relationship between Diego’s distance and time. Solution Problem 2
Last Update: Oct 2021
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