Final Exam Flashcards

(31 cards)

1
Q

y = mx + b

A

straight line

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2
Q

y=x^2

A

U

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3
Q

y= |x|

A

V

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4
Q

y= sqrt(x)

A

thin rainbow from origin

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5
Q

What are the domain restrictions for a polynomial

A

none, (- infinity, infinity)

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6
Q

what are the domain restrictions for rational functions

A

x can’t = 0

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7
Q

domain restrictions of radical functions

A

x cannot be < 0

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8
Q

what are the coordinates for y = e^x

A

x: 0 1
y: 1 e

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9
Q

a = b^c

A

logb(a) = c

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10
Q

Log (A + B)

A

loga * logb

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11
Q

log ( A - B)

A

loga / logb

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12
Q

loga(b^c)

A

c loga (b)

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13
Q

SOHCAHTOA

A

sine: opposites/hypotenuse cos: adjacent/hypotenuse tan: opposite/adjacent

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14
Q

pi in degrees

A

180

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15
Q

30-60-90 triangles

A

1(short side) 2(hypotenuse) sqrt3(long side)

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16
Q

how to find short side when you have long side?

A

divide by sqrt 3

17
Q

how to find long side when you have short side?

A

multiply by sqrt 3

18
Q

45-45-90

A

1(both sides) sqrt2 (hypotenuse)

19
Q

key points for sine graph

A

x: pi, pi/2, 0, -pi/2, -pi
y: 0, 1, 0, -1, 0

20
Q

key points for cos graph

A

x: pi, pi/2, 0, -pi/2, -pi
y: 1, 0, -1, 0, 1

21
Q

y = asin(kx) + c

A

a = vertical shift
period = 2pi/k
c = horizontal shift

22
Q

sin(theta + 2pi) cos(theta + 2pi)

A

original angle because it’s just a 360

23
Q

sin( pi/2 + theta)

24
Q

cos(pi/2 + theta)

25
sin^2x + cos^2x
1
26
tan^2x + sec^2x
1
27
cot^2x + csc^2x
1
28
domain for arcsine
[- pi/2, pi/2]
29
domain for arccosine
[0, pi]
30
domain for arctangent
[- pi/2, pi/2]
31