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Study sets matching "alg ii trig honors"

15 terms
Alg. 2, Trigonometry Functions
sin(0°)
sin(π/6)
sin(π/4)
sin(π/3)
0
1/2 or sin(30°)
√2/2 or sin(45°)
√3/2 or sin(60°)
sin(0°)
0
sin(π/6)
1/2 or sin(30°)
27 terms
Alg2 Periodic Function and Trigonometry Vocab
Amplitude
Arc length
Binomial Theorem
Cosine
Is half the difference between the maximum and minimum values…
The arc length is the measure of the distance along the curve…
The binomial theorem states that for every positive integer n…
In a right triangle, the ratio of the side adjacent a given a…
Amplitude
Is half the difference between the maximum and minimum values…
Arc length
The arc length is the measure of the distance along the curve…
43 terms
Honors Alg. 2 Trig Final
equation of parallel/perpendicular to…
consistent and independent
consistent and dependent
inconsistent
y=mx+b; fill in for points/slope/ if given 'perpendicular to'…
exactly one solution
infinite # of solutions
no solution
equation of parallel/perpendicular to…
y=mx+b; fill in for points/slope/ if given 'perpendicular to'…
consistent and independent
exactly one solution
45 terms
Alg 2 honors exam
Exponential growth
Exponential decay
Acceleration (ddy/dx)
Point slope form
Y=a(1+r)^x
Y=a(1-r)^x (a=initial amount, r=% growth, x=time)
=2a ***Constant a means its parabola
(Y-Y1)=m(X-X1)
Exponential growth
Y=a(1+r)^x
Exponential decay
Y=a(1-r)^x (a=initial amount, r=% growth, x=time)
112 terms
Alg 2 Honors Final
Recursive Sequences
Arithmetic Sequence
Recursive Formula
Geometric Sequence
Is a process in which each step of a pattern is dependent on…
A sequence in which each term is equal to the previous term p…
A starting value AND a recursive rule for generating a sequen…
A sequence in which each term is equal to the previous term m…
Recursive Sequences
Is a process in which each step of a pattern is dependent on…
Arithmetic Sequence
A sequence in which each term is equal to the previous term p…
Trigonometry - Chapter 11 Lesson 1 (Alg. 2)
Periodic Functions
Period
Periodic Graphs
Amplitude
Functions that repeat exactly in regular intervals called cyc…
The length of a cycle
Patterns in a graph that repeat
The amplitude of sine and cosine is half the difference betwe…
Periodic Functions
Functions that repeat exactly in regular intervals called cyc…
Period
The length of a cycle
Trigonometry - Chapter 11 Lesson 4 (Alg. 2)
What is matrix multiplication and sum…
Rotation matrix =
sin(A + B)=
cos(A + B)=
To find the coordinates of points rotated about the origin on…
a matrix which moves a body as a rigid unit without altering…
sin A cos B + cos A sin B
cos A cos B - sin A sin B
What is matrix multiplication and sum…
To find the coordinates of points rotated about the origin on…
Rotation matrix =
a matrix which moves a body as a rigid unit without altering…
39 terms
Alg 2 Honors
1
9
16
25
1^2
3^2
4^2
5^2
1
1^2
9
3^2
9 terms
Alg2 Honors - Ch 13 & 14
Reciprocal Identities
Tangent & Cotangent Ratio Identities
Pythagorean Identities
Negative-Angle Identities
tan θ = sin θ/cos θ... cot θ = cos θ/sin θ
sin (-θ) = -sin θ... cos (-θ) = cos θ... tan (-θ) = -tan θ
Reciprocal Identities
Tangent & Cotangent Ratio Identities
tan θ = sin θ/cos θ... cot θ = cos θ/sin θ
35 terms
Honors Alg 2 Exponents
2^2
2^3
2^4
2^6
4
8
16
64
2^2
4
2^3
8
8 terms
Honors Alg 2
function
dependent variable
independent variable
domain
a relation in which each value of the independent variable ta…
The variable appearing second in the ordered pair (on the y a…
the variable appearing first in the ordered pair (on the x ax…
the set of permissible values of the independent variable (th…
function
a relation in which each value of the independent variable ta…
dependent variable
The variable appearing second in the ordered pair (on the y a…
42 terms
Honors Algebra 2 and Trigonometry
Angular Velocity
Linear Velocity
Arc Length Formula
Area of the part of the circle
ω=θ/t
v=s/t, v=rθ/t, v=rω
s=rθ
a=1/2(r²)θ
Angular Velocity
ω=θ/t
Linear Velocity
v=s/t, v=rθ/t, v=rω
12 terms
Trigonometry - Chapter 11 Lesson 4 (Alg. 2)
What is matrix multiplication and sum…
Rotation matrix =
sin(A + B)=
cos(A + B)=
To find the coordinates of points rotated about the origin on…
a matrix which moves a body as a rigid unit without altering…
sin A cos B + cos A sin B
cos A cos B - sin A sin B
What is matrix multiplication and sum…
To find the coordinates of points rotated about the origin on…
Rotation matrix =
a matrix which moves a body as a rigid unit without altering…
10 terms
Trigonometry - Chapter 11 Lesson 1 (Alg. 2)
Periodic Functions
Period
Periodic Graphs
Amplitude
Functions that repeat exactly in regular intervals called cyc…
The length of a cycle
Patterns in a graph that repeat
The amplitude of sine and cosine is half the difference betwe…
Periodic Functions
Functions that repeat exactly in regular intervals called cyc…
Period
The length of a cycle
8 terms
Toolkit Honor Alg 2
Absolute Value
Quadratic
Square Root
Cubic
What graph is this?
What graph is this?
What graph is this?
What graph is this?
Absolute Value
What graph is this?
Quadratic
What graph is this?
6 terms
Honors alg 2 chapter 2
parabola parent equation
Cubic
square root
Hyperbolas
y=x^2
y=x^3
y=square root X
1/X
parabola parent equation
y=x^2
Cubic
y=x^3
alg 2 honors Unit Circle
Quadrant 1
Quadrant 2
Quadrant 3
Quadrant 4
all positive
sin positive (y axis)
tan positive
cos positive (x axis)
Quadrant 1
all positive
Quadrant 2
sin positive (y axis)
12 terms
Alg2 honor
closur property
closur property
commutative property
commutative property
a+b is a real number
ab s a real number
a+b=b+a
ab=ba
closur property
a+b is a real number
closur property
ab s a real number
17 terms
Honors Alg. 2 Ch. 2
f(x) = x
f(x) = x^2
f(x) = x^3
f(x) = |x|
Straight line
U shape
Half U, other half crossing x-axis
V shape
f(x) = x
Straight line
f(x) = x^2
U shape
21 terms
Honors Alg 2: Square Roots
Square root of 1
Square root of 4
Square root of 9
Square root of 16
1
2
3
4
Square root of 1
1
Square root of 4
2
honors alg 2 semester 1
real numbers
rational number
irrational number
integer
can be located on a number line (...-2, -1, 0, 1, 2, 3, π...)
a number that can be written as a ratio of 2 integers- includ…
a real number that is not rational (π, √2, √3, etc.)
-2, -1, 0, 1, 2 (no decimals)
real numbers
can be located on a number line (...-2, -1, 0, 1, 2, 3, π...)
rational number
a number that can be written as a ratio of 2 integers- includ…
13 terms
Honors Alg.2 Test 1
additive inverse of -7a
multiplicative inverse of 5n/12p
closure property of addition
closure property of multiplication
7a
12p/5n
a+b is a real number
a(b) is a real number
additive inverse of -7a
7a
multiplicative inverse of 5n/12p
12p/5n
51 terms
honors alg 2 vocab exam
amplitude
assymtote
branches
common logarithm
for a single sine or cosine function it is half of the differ…
a line that a graph approaches more and more closely but neve…
two symmetrical parts of a hyperbola (hyperbola= graph of rat…
logarithm with a base of 10
amplitude
for a single sine or cosine function it is half of the differ…
assymtote
a line that a graph approaches more and more closely but neve…
12 terms
Alg2 Trig Honors Chapter 4
Relation
Domain
Range
Function
Set of ordered pairs
Set containing the first elements, aka x values or the input
Set containing the second elements, aka y values or the output
Relation where each member of the domain corresponds to one a…
Relation
Set of ordered pairs
Domain
Set containing the first elements, aka x values or the input
Honors Alg 2 Midterm Review
End behavior for odd exponents
End behavior for even exponents
slope-intercept form
point slope form
Pos: down up... neg: up down
pos: up up... neg: down down
y = mx + b
y - y1 = m(x-x1)
End behavior for odd exponents
Pos: down up... neg: up down
End behavior for even exponents
pos: up up... neg: down down
39 terms
honors alg 2 unit a study guide
exponential
reciprocal squared
cosine
cubic
exponential
reciprocal squared
22 terms
Honors Alg 2 Chap 2 terms
a mapping or pairing of input values w…
the set of input values
the set of output values
a relation for which each input has ex…
relation
domain
range
function
a mapping or pairing of input values w…
relation
the set of input values
domain
11 terms
Alg 2/Trig Honors P1 Vocabulary
Real Numbers
Natural Numbers
Whole Numbers
Integers
-5, 9, 0, 4/3, 0.666..., root 2, pi, cube root 32
{1, 2, 3, 4...}
{0, 1, 2, 3...}
{...-3, -2, -1, 0, 1, 2, 3...}
Real Numbers
-5, 9, 0, 4/3, 0.666..., root 2, pi, cube root 32
Natural Numbers
{1, 2, 3, 4...}
8 terms
Alg 2/ Trig Honors S1
Circle
Parabola
Ellipse
Hyperbola
The set of all points on a plane that are equidistant from a…
The set of all points in a plane that are equidistant from a…
The set of all points in plane such that the sum of the dista…
The set of all points in a plane such that the difference of…
Circle
The set of all points on a plane that are equidistant from a…
Parabola
The set of all points in a plane that are equidistant from a…
13 terms
Honors math 2 Unit 5 Trigonometry
Sine
Cosine
Tangent
Missing side
Opposite/hypotenuse
Adjacent/hypotenuse
Opposite/adjacent
SOHCAHTOA
Sine
Opposite/hypotenuse
Cosine
Adjacent/hypotenuse
14 terms
Honors Alg 2: Unit 4 Applications
compound interest
simple interest
P
A
A = P(1+r/n)^nt
A = P(1+r)^t
present value
future value
compound interest
A = P(1+r/n)^nt
simple interest
A = P(1+r)^t
8 terms
Act 31-33 Alg 2 honors
Arc length
Tan
Csc
Sec
2pieR•central angle/360
Cos/sin
1/sin
1/cos
Arc length
2pieR•central angle/360
Tan
Cos/sin
15 terms
Honors Alg. 2 - Ch 13 Study Guide
Sequence
Sequence
Array
Array
Ex: 3, 9, 15, 21, 27, ...
A infinite or endless # of terms
A finite # of terms in a sequence
Ex: 2, 4, 6, 8
Sequence
Ex: 3, 9, 15, 21, 27, ...
Sequence
A infinite or endless # of terms
56 terms
Alg IIA Honors Ch. 2 Definitions
Linear equation in one variable
Solution set
Solution set 2
Equivalent equations
Any equation that may be written in the firm ax+b=c, where a,…
A set of all numbers that when substituted into the variable…
A set of numbers which satisfy the equation
Equations which have the same solution set
Linear equation in one variable
Any equation that may be written in the firm ax+b=c, where a,…
Solution set
A set of all numbers that when substituted into the variable…
8 terms
Algebra 2 Honors Trigonometry Study Set
Formula for 45/45/90
Formula for 30/60/90 in order to find…
Formula for 30/60/90 in order to find…
Formula for sin Law
Leg times Sqrt 2 = Hypotenuse
Short leg times 2 = Hypotenuse
Short leg times Sqrt 3 = long leg
a/sin A = b/sin B = c/sin C
Formula for 45/45/90
Leg times Sqrt 2 = Hypotenuse
Formula for 30/60/90 in order to find…
Short leg times 2 = Hypotenuse
honors alg. 2 semester exam review
Ax+By=C
y=mx+b
y-y₁=m(x-x₁)
y=ax²+bx+c
Standard Form
Slope Intercept Form
Point-Slope Form
Standard Form- Quadratics
Ax+By=C
Standard Form
y=mx+b
Slope Intercept Form
10 terms
Honors Trigonometry 8.1-8.2 Quiz
Distance between rose petals
Which way are cosine graphs oriented?
Which way are sine curves oriented?
What is an example of a cardioid?
(2pi/# of petals)
On the x axis
Y axis
r=3+3cos(x)
Distance between rose petals
(2pi/# of petals)
Which way are cosine graphs oriented?
On the x axis
19 terms
Alg 2 Trig Honors 1.1 Classification of Numbers
Natural Numbers
Whole Numbers
Integers
Rational Numbers
Numbers you can count
All counting numbers + 0
Positive and Negative whole numbers
Ratio of integers where b≠0
Natural Numbers
Numbers you can count
Whole Numbers
All counting numbers + 0
8 terms
Honors Alg II/Trig Test 4 Part 2
If n is odd and a is positive, x -> in…
If n is odd and a is positive, x -> -…
If n is odd and a is negative, x -> in…
If n is odd and a is negative, x -> -…
y -> inf
y -> - inf
y -> - inf
y -> inf
If n is odd and a is positive, x -> in…
y -> inf
If n is odd and a is positive, x -> -…
y -> - inf
10 terms
2.6-2.8 Properties Alg. 1 Honors
Identity Property of Multiplication
Multiplicative Property of Zero
Multiplicative Property of -1
Property of Opposites in Products
a1 = a and 1a = a
a0 = 0 and 0a = 0
a(-1) = -a and (-1)a = -a
...
Identity Property of Multiplication
a1 = a and 1a = a
Multiplicative Property of Zero
a0 = 0 and 0a = 0
10 terms
Alg 2 Honors chapter 7 vocab. (exponential and logarithmic functions)
EXPONENTIAL FUNCTION
EXPONENTIAL... GROWTH
ASYMPTOTE
EXPONENTIAL... DECAY
a function in the form y=ab^x
a function in the form y = ab^x , where a>0,b>1 & the graph r…
a line that a graph approaches more and more closely but neve…
A function in the form y=ab^x, where a>0 is 0<b<1 graph will…
EXPONENTIAL FUNCTION
a function in the form y=ab^x
EXPONENTIAL... GROWTH
a function in the form y = ab^x , where a>0,b>1 & the graph r…
17 terms
P.1 P.2 Honors Algebra 2 Trigonometry
{1,2,3,4,5,...} are the set of...
{0,1,2,3,4,5,...} are the set of...
{...,-5,-4,-3,-2,-1,0,1,2,3,4,5,...} a…
{a/b | a and b are integers and b is n…
Natural Numbers
Whole Numbers
Integers
Rational Numbers
{1,2,3,4,5,...} are the set of...
Natural Numbers
{0,1,2,3,4,5,...} are the set of...
Whole Numbers
79 terms
Honors Alg. 2 Final Exam Mult. Choice Review
On a number line, the coordinate of po…
Simplify |-5| - |5|.
Simplify:... 2 • 5^2 + 1 divided by... 2 •…
Evaluate x(y-1)^2 if x = 4 and y = 3.
2
0
3
16
On a number line, the coordinate of po…
2
Simplify |-5| - |5|.
0
Pre Cal Honors Cip Trigonometry 4.2 and 4.4
sin θ
cos θ
tan θ
cot θ
O / H
A / H
O / A
A / O
sin θ
O / H
cos θ
A / H
25 terms
Honors AlgTrig Review Chapter Study Guide
intersection
union
If A is a set, the ______ of A (Ā), is…
universal set
the numbers that both sets share "upside-down U"
the numbers of both set combined "U"
complement
the set of all possible elements from which subsets are formed
intersection
the numbers that both sets share "upside-down U"
union
the numbers of both set combined "U"
8 terms
Trigonometry
Hypotenuse
Adjacent
Opposite
Right Angle
The side opposite the right angle
The side next to the reference angle
The side facing the reference angle
An angle of 90 degrees
Hypotenuse
The side opposite the right angle
Adjacent
The side next to the reference angle
32 terms
BECKLER - Alg 2 Acc Trig Identities
tan x
cot x
csc x
sec x
sin x / cos x
cos x / sin x
1 / sin x
1 / cos x
tan x
sin x / cos x
cot x
cos x / sin x
19 terms
1st Semester Hon AlgTrig Equations
classifying numbers
sum of two cubes
factor by grouping
distance formula
classifying numbers
sum of two cubes
35 terms
Trigonometry
y = sin(x)
y = cos(x)
y = tan(x)
Period (definition)
The interval of repetition for the function
y = sin(x)
y = cos(x)
20 terms
Trigonometry Identities
sin θ
cos θ
tan θ
csc θ
sin θ
cos θ
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