GenMath- 1st Quarter Flashcards

1
Q

A pairing of input values with output values

A

Relation

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2
Q

Sequence of two or more elements
E.g. (1,3)

A

Ordered Pair

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3
Q

Pair of objects taken in a specific order

A

Ordered Pair

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4
Q

Another term for domain

A

Abscissa

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5
Q

The set of all possible input values of functions or relations

A

Domain

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6
Q

Another term for Range

A

Ordinate

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7
Q

The set of all possible output values of functions or relations

A

Range

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8
Q

“Special Relation”
(All the ________ is relation, but not all relation is ________)

Every x-value must be associated to only one y-value

A

Function

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9
Q

Different Ways of Representing Functions and Relations:

A

Mapping
Sets (Standard Roster Method)
Graphing
Table Values

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10
Q

It is used to identify if the relation is a function or not

A

Vertical Line Test

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11
Q

It is an imaginary vertical line

A

Vertical Line Test

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12
Q

If this line touches the graph once that means the graph is a function

A

Vertical Line Test

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13
Q

Examples of Functions in Real-Life:

A

A shadow and price of shoes

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14
Q

A ________ is a relation where every x-value is associated with only one y-value.

A

Function

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15
Q

What type of function is this?

f(x)= anx^n+an-1x^n-1+an-2x^n-2

f(x)= a sub n times x raised to the power of n + a sub n-1 times x raised to the power of n-1 + a sub n-2 times x raised to the power of n-2

A

Polynomial Function

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16
Q

What type of function is this?

f(x)= n√ g(x)

f(x)= n root of g(x)

A

Radical Function

17
Q

What type of function is this?

f(x)=c
where c E R ( E= “is an element of”, R= “set of real numbers”)

A

Constant Function

18
Q

f(x)= g(x)/h(x)
wherein g(x) and h(x) are both polynomial functions

fraction

A

Rational Function

19
Q

f(x)= a^x
where a ≠ 1 and a>0

A

Exponential Function

20
Q

f(x)= log ax
where a ≠ 1 and a>0

A

Logarithmic Function

21
Q

contains several expressions depending on restriction of values and defined by the sample question: f(x)= { x, if x<0,
{x+1, if x ≥0,

A

Piecewise- Defined Function