Loading...
tan α = tan CAM = 1 / 3
Save Copy
Desmos Logo
Log In
Sign Up
Expression 15: "C" Subscript, 2 , Baseline equals "O" Subscript, 2 , Baseline
C
2
=
O
2
equals
=
0
0
15
Expression 16: "D" Subscript, 1 , Baseline equals "B" Subscript, 1 , Baseline
D
1
=
B
1
equals
=
3.4 6 1 5 3 8 4 6 1 5 4
3
.
4
6
1
5
3
8
4
6
1
5
4
16
Expression 17: "D" Subscript, 2 , Baseline equals "O" Subscript, 2 , Baseline
D
2
=
O
2
equals
=
0
0
17
Expression 18: "M" Subscript, 1 , Baseline equals "B" Subscript, 1 , Baseline
M
1
=
B
1
equals
=
3.4 6 1 5 3 8 4 6 1 5 4
3
.
4
6
1
5
3
8
4
6
1
5
4
18
Expression 19: "M" Subscript, 2 , Baseline equals StartFraction, "B" Subscript, 2 , Baseline Over 2 , EndFraction
M
2
=
B
2
2
equals
=
4.1 5 3 8 4 6 1 5 3 8 5
4
.
1
5
3
8
4
6
1
5
3
8
5
19
Expression 20: "X" equals "D" Subscript, 1 , Baseline plus cosine 135
X
=
D
1
+
c
o
s
1
3
5
equals
=
2.7 5 4 4 3 1 6 8 0 3 5
2
.
7
5
4
4
3
1
6
8
0
3
5
20
Expression 21: "Y" equals "D" Subscript, 2 , Baseline plus sine 135
Y
=
D
2
+
s
i
n
1
3
5
equals
=
0.7 0 7 1 0 6 7 8 1 1 8 7
0
.
7
0
7
1
0
6
7
8
1
1
8
7
21
Graphs
Graphs
Hide this folder from students.
22
Expression 23: left parenthesis, "X" , "Y" minus "t" sin 135 , right parenthesis
X
,
Y
−
t
s
i
n
1
3
5
0
0
domain t Minimum:
less than or equal to "t" less than or equal to
≤
t
≤
1
1
domain t Maximum:
23
Expression 24: left parenthesis, "X" plus "t" sin 135 , "Y" , right parenthesis
X
+
t
s
i
n
1
3
5
,
Y
0
0
domain t Minimum:
less than or equal to "t" less than or equal to
≤
t
≤
1
1
domain t Maximum:
24
Hidden Label: left parenthesis, "O" Subscript, 1 , Baseline , "O" Subscript, 2 , Baseline , right parenthesis , left parenthesis, "B" Subscript, 1 , Baseline , "B" Subscript, 2 , Baseline , right parenthesis
O
1
,
O
2
,
B
1
,
B
2
Label
equals
=
left parenthesis, 0 , 0 , right parenthesis
0
,
0
left parenthesis, 3.4 6 2 , 8.3 0 8 , right parenthesis
3
.
4
6
2
,
8
.
3
0
8
25
Expression 26: polygon left parenthesis, "A" , "M" , "C" , right parenthesis
p
o
l
y
g
o
n
A
,
M
,
C
26
Expression 27: left parenthesis, "R" cos "t" , "R" sin "t" , right parenthesis
R
c
o
s
t
,
R
s
i
n
t
0
0
domain t Minimum:
less than or equal to "t" less than or equal to
≤
t
≤
domain t Maximum: 180
1
8
0
27
Expression 28: polygon left parenthesis, "B" , "D" , right parenthesis
p
o
l
y
g
o
n
B
,
D
28
Points
Points
Hide this folder from students.
29
43
powered by
powered by
O
A
B
C
D
M
Start black, alpha End black
α
Start black, 2 alpha End black
2
α
"x"
x
"y"
y
"a" squared
a
2
"a" Superscript, "b" , Baseline
a
b
7
7
8
8
9
9
over
÷
functions
(
(
)
)
less than
<
greater than
>
4
4
5
5
6
6
times
×
| "a" |
|
a
|
,
,
less than or equal to
≤
greater than or equal to
≥
1
1
2
2
3
3
negative
−
A B C
StartRoot, , EndRoot
pi
π
0
0
.
.
equals
=
positive
+
Log In
or
Sign Up
to save your graphs!
New Blank Graph
Examples
Lines: Slope Intercept Form
example
Lines: Point Slope Form
example
Lines: Two Point Form
example
Parabolas: Standard Form
example
Parabolas: Vertex Form
example
Parabolas: Standard Form + Tangent
example
Trigonometry: Period and Amplitude
example
Trigonometry: Phase
example
Trigonometry: Wave Interference
example
Trigonometry: Unit Circle
example
Conic Sections: Circle
example
Conic Sections: Parabola and Focus
example
Conic Sections: Ellipse with Foci
example
Conic Sections: Hyperbola
example
Polar: Rose
example
Polar: Logarithmic Spiral
example
Polar: Limacon
example
Polar: Conic Sections
example
Parametric: Introduction
example
Parametric: Cycloid
example
Transformations: Translating a Function
example
Transformations: Scaling a Function
example
Transformations: Inverse of a Function
example
Statistics: Linear Regression
example
Statistics: Anscombe's Quartet
example
Statistics: 4th Order Polynomial
example
Lists: Family of sin Curves
example
Lists: Curve Stitching
example
Lists: Plotting a List of Points
example
Calculus: Derivatives
example
Calculus: Secant Line
example
Calculus: Tangent Line
example
Calculus: Taylor Expansion of sin(x)
example
Calculus: Integrals
example
Calculus: Integral with adjustable bounds
example
Calculus: Fundamental Theorem of Calculus
example
Terms of Service
|
Privacy Policy
