3RDQ MASTERY TEST 1 Flashcards

1
Q

3 types of correspondence

A

one to one
one to many
many to one

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2
Q

which correspondence is not a function

A

one to many

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3
Q

set of inputs and outputs

A

relation

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4
Q

a correspondence between two sets x and y in which each element of set x corresponds to exactly one element of set y

A

function

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5
Q

function is like a machine because

A

an input enters the machine which produces an output

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6
Q

all — are —, but not all — are —

A

all functions are relations, but not all relations are functions

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7
Q

function may be defined by

A

mapping, table of values, set of ordered pairs, notation, graph

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8
Q

how do we determine if a relation in a graph is a function

A

vertical line test

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9
Q

how do we determine if a relation is a function in mapping, table of values, and set of ordered pairs

A

by determining the type of correspondence

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10
Q

a graph is a function if and only if no vertical line intersects the graph in more than one point

A

vertical line test

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11
Q

an efficient and effective way to display the output of a function f corresponding to an input x

A

function notation

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12
Q

function can be named by letters such as

A

f, g, h

F, G, H

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13
Q

types of function

A

linear, polynomial, absolute value, rational, radical, trigonometric, exponential, logarithmic, piecewise

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14
Q

highest exponent of literal coefficient (x) is 1

A

linear function

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15
Q

what is the graph of a linear function

A

horizontal or diagonal line

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16
Q

value of x and y are the same (y=x)

A

identity linear function or identity function

17
Q

all possible values of x

A

domain

18
Q

all possible values of y

A

range

19
Q

graph of a quadratic function

A

parabola opening upward or downward

20
Q

meaning of []

A

from – to –

21
Q

meaning of ()

A

between

22
Q

highest exponent of literal coefficient (x) is 2

A

quadratic function

23
Q

graph of other polynomial functions (cubic, quartic, etc)

A

smooth continuous curve

24
Q

domain and range can be written in

A

interval notation or set builder notation

25
Q

which value comes first

A

LOWER

26
Q

meaning of (-1, 3]

A

values include -0.999… up until 3

27
Q

defined by different functions throughout the different intervals of the domain

A

piecewise function