Chapter two (Alg 2) Flashcards

1
Q

Relation

A

a mapping, or pairing of input values with output values

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2
Q

Domain, Range

A

Set of input values, set of output values

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3
Q

Function

A

A relation where each input has exactly one output

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4
Q

Vertical Line Test

A

A test to determine if a graph is a function, if the imaginary line intersects more than one point of the graph, it is not a function

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5
Q

Equation in two variables

A

An a equation with two variables, that also allows for an ordered pair to be a solution

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6
Q

Independent Variable

A

Input variable

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7
Q

Dependent variable

A

Output variable

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8
Q

Linear Function

A

Y = mx + b where m and b are constants

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9
Q

Function Notation

A

Naming a function, giving a name to a function

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10
Q

Slope (of a non vertical line)

A
Ratio of the lines vertical change, or rise to its horizontal change
{}
       y sub 2 - y sub 1   
m =  -----------------------
       x sub 2 - x sub 1
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11
Q

Classifying lines by slope

A

Positive Slope, line rises left to right, m>0; Negative slope, line falls left to right, m

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12
Q

Y-intercept

A

the y-coordinate of a point where a graph intersects the y-axis

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13
Q

Slope Intercept form

A

y = mx + b

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14
Q

X-intercept

A

x-coordinate of a point where a graph intersects the

x-axis

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15
Q

Slopes of Parallel and Perpendicular lines

A

Lines are parallel if and only if they have the same slope
{}
Lines are perpendicular if and only if their slopes are negative reciprocals of each other

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16
Q

Point slope form

A

Given the slope and a point, y - y sub 1 = m(x - x sub 1)

17
Q

Direct Variation

A

y = kx where k is a non-zero constant called the Constant of variation. //just imagine a slope of two constantly changing 2 per 1

18
Q

Scatter Plots

A

a graph of a set of data pairs, (x,y).

19
Q

Positive correlation

A

as x increases, y tends to increase

20
Q

Negative Correlation

A

as x increases, y tends to decrease

21
Q

Relatively no correlation

A

No obvious pattern between x and y

22
Q

Best fitting line

A

Draw a line that has the same amount of lines above and below, choose two points that appear to lie on the line, then write an equation.