Unit 1: Modeling Linear Functions Flashcards

EOC Unit 1 Review (20 cards)

1
Q

What is the set of all input values?

A

Domain

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2
Q

What is the set of all output values?

A

Range

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3
Q

What graph shows values represented as unconnected points?

A

Discrete Graph

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4
Q

What graph shows values as a single unbroken curve (or line)?

A

Continuous Graph

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5
Q

What’s the basic representation of a function type?

A

Parent Function

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6
Q

What are real numbers?

A

Any value that doesn’t contain the imaginary unit i. This could be an integer, fraction, decimal, etc.

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7
Q

What would you classify positive and negative whole numbers (including zero)

A

Integers

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8
Q

A sequence of numbers where the difference between consecutive terms is constant. What type of sequence is this? (EX. For example, 2, 4, 6, 8 is an ————- sequence with a common difference of 2.)

A

Arithmetic Sequence

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9
Q

Formula

A

known as a equation or a “rule”

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10
Q

Define the formula that CAN be used to find a future term in a sequence (without knowing all of the previous terms)

A

Explicit Formula

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11
Q

Define which formula can be used to continue a pattern in a sequence but it CAN NOT be used to find a future term (without knowing all of the previous terms)

A

Recursive formula

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12
Q

What formula is this:
an = a1 + d(n - 1)

A

Explicit Formula

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13
Q

What formula is this:
an = an - 1 + d ; a1 = #

A

Recursive Formula

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14
Q

What are some other words that mean the same thing as DOMAIN?

A
  • independent
  • input
  • x - values
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15
Q

What are some other words that mean the same thing as RANGE?

A
  • dependent
  • output
  • y - values
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16
Q

What parent function equation is this:
y = x

A

Linear Parent Function

17
Q

What parent function equation is this:
y = x^2

A

Quadratic Parent Function

18
Q

What parent function equation is this:
y = |x|

A

Absolute value Parent Function

19
Q

What parent function equation is this:
y = 2^x

A

Exponential Parent Function

20
Q

what would you define a relationship between two sets (the domain and the range). For every input in the domain, there is exactly one output in the range.