Pre-Calc. 12 Basic Functions, 14 basic functions

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38 Terms

1
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Three functions with domains of imaginary numbers

Reciprocal, natural log, square root

2
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Function that excludes zero in the domain

Reciprocal because when x=0 the answer becomes undefined

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Two functions that have no negative numbers in the domains

Natural log and square root. The square root is defined at zero

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Two functions that have a point of discontinuity

Reciprocal and greatest ineger

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Identify the three even functions

squaring, cosine and absolute value

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Identify the four odd functions

sine, reciprocal, cubing, identity

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The six functions that increase on their domains

identity, cubing, square root, exponential, natural log and logistic

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The three function decreasing on the interval (-∞, 0)

Squaring, reciprocal, absolute value

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Three functions with all real numbers in the range

identity, cubing, and natural log

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The four functions that do not have an end behavior of f(x)=∞ x->∞

cosine, sine, reciprocal, logistic

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The three functions with end behavior f(x)=-∞ x-> -∞

identity, cubing, greatest integer

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The two functions whose graphs are identical except for a horizontal shift

Cosine, sine

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Identity

f(x)=x

<p>f(x)=x</p>
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Squaring

f(x)=x^2

<p>f(x)=x^2</p>
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Cubing

f(x)=x^3

<p>f(x)=x^3</p>
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Reciprocal

f(x)=1/x

<p>f(x)=1/x</p>
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Square root

f(x)= √x

<p>f(x)= √x</p>
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Exponential

f(x)=e^x

<p>f(x)=e^x</p>
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Natural Log

f(x)=ln(x)

<p>f(x)=ln(x)</p>
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Sine

f(x)=sinx

<p>f(x)=sinx</p>
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Cosine

f(x)=cosx

<p>f(x)=cosx</p>
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Absolute Value

f(x)=| x |

<p>f(x)=| x |</p>
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Greatest Integer

f(x)= intx

<p>f(x)= intx</p>
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Logistic

f(x)=1/(1+e^-x)

<p>f(x)=1/(1+e^-x)</p>
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f(x) = x

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f(x) = e^x

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f(x) = int(x)

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f(x) = 1 /(1+e^-x)

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f(x) = cos(x)

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f(x) = sin(x)

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f(x) = lnx

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f(x) = square root of x

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f(x) = x^3

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f(x) = 1/x

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f(x) = |x|

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f(x) = x^2

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f(x)=√a^2-x^2

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f(x)-1/x^2