Chapter 4 Precalc Flashcards

1
Q

Basic Sine Function

A
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2
Q

Basic Cosine Function

A
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3
Q

Degree to Radian Conversion

A
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4
Q

The Trigometric Functions

A
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5
Q

Adjacent, Hypotenuse, and Opposite Convert to

A

Adjacent=x

Hypotenuse=r

Opposite=y

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6
Q

45 45 90

A
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7
Q

30 60 90

A
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8
Q

Where are trig functions positive?

A
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9
Q

A positive angle goes

A

counterclockwise

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10
Q

A negative angle goes

A

clockwise

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11
Q

Trig functions of real numbers

A
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12
Q

Sinusoid Formula

A
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13
Q

Amplitude of a Sinusoid

A

IaI

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14
Q

Period of a Sinusoid

A
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15
Q

Frequency of a Sinusoid

A
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16
Q

Phase shift of a sinusoid

A

phase shift=c

17
Q

Tan Function

18
Q

Unlike the sinusoids the tan function has a denominator

A

that might be zero, which makes the function undefined

19
Q

tan x=

A

sin x/ cos x

20
Q

the period of a tangent function is

21
Q

The Cotangent Function (reciprocal of the tangent function) and has asymptotes at zeros of the sine function

22
Q

The Secant Function (Reciprocal of the cosine function)

23
Q

The Cosecant Function (reciprocal of the sine function)

24
Q

for the sum to be a sinusoid the periods of two sinusoids to be added together must be

A

the same and the sum must have the same sum

25
dampened oscillation
when oscillation reduces the amplitude of the wave
26
f(x) in dampened oscillation is called
the dampening factor
27
The values of y=sin-1 x will always be found
on the right hand side of the unit circle between -π/2 and π/2
28
The values of y=cos-1 x will always be found
on the top half of the unit circle, between 0 and π
29
The values of y=tan-1 x will always be found
on the right-hand side of the unit circle, between (but not including) -π/2 and π/2
30
angle of depression
closest to view on top
31
angle of elevation
bottom next to viewer facing up
32
simple harmonic motion formula
33
in simple harmonic motion, frequency is
ω/2π
34
1/2 of a hypotenuse is equal to
side opposite of 30
35