Shared Flashcard Set

Details

Intro to Precalculus
Degrees to Radians, Special Rt. Triangles, and Trig Function
82
Mathematics
12th Grade
02/06/2012

Additional Mathematics Flashcards

 


 

Cards

Term

 

π/4 to degrees

 

quadrant: _____

Definition

 

 

45°

quadrant: I

Term

 

π/6 to degrees

quadrant: ____

Definition

30°

quadrant: I

Term

π/3 to degrees

quadrant: _____

Definition

60°

quadrant: I

Term
π/2 to degrees
Definition
90°
Term

2π/3 to degrees

quadrant: _____

Definition

120°

quadrant: II

Term

3π/4 to degrees

quadrant: ____

Definition

135°

quadrant: II

Term

5π/6 to degrees

quadrant: _____

Definition

150°

quadrant: II

Term

 

π to degrees

Definition
180°
Term

7π/6 to degrees

 

quadrant: ___

Definition

210°

quadrant: III

Term

5π/4 to degrees

quadrant: ____

Definition

225°

quadrant: III

Term

4π/3 to degrees

quadrant: _____

Definition

240°

quadrant: III

Term

3π/2 to degrees


Definition

270°


Term

5π/3 to degrees

quadrant: _____

Definition

300°

quadrant: IV

Term

7π/4 to degrees

quadrant: _____

Definition

315°

quadrant: IV

Term

11π/6 to degrees

quadrant: _____

Definition

330°

quadrant: IV

Term

30° to radians

quadrant:___

 

Definition

π/6

quadrant: I

Term

60° to radians

quadrant: ____

Definition

π/3

quadrant: I

Term

45° to radians

quadrant: ____

Definition

π/4

quadrant: I

Term
90° to radians
Definition
π/2
Term
120° to radians
Definition

2π/3

quadrant: II

Term

135° to radians

quadrant: _____

Definition

3π/4

Quadrant: II

Term

150° to radians

Quadrant: ___

Definition

5π/6

Quadrant: II

Term

180° to radians

Definition

π

Term

210° to radians

Quadrant: ___

Definition

7π/6

Quadrant: III

Term

225° to radians

Quadrant: ___

Definition

5π/4

Quadrant: III

Term

240° to radians

Quadrant: ___

Definition

4π/3

Quadrant: III

Term

270° to radians

Definition

3π/2

Term

300° to radians

Quadrant: ___

Definition

5π/3

Quadrant: IV

Term

315° to radians

Quadrant: ___

Definition

7π/4

Quadrant: IV

Term

330° to radians

Quadrant: ___

Definition

11π/6

Quadrant: IV

Term
[image]
Definition

x=1

y=√2

Term
[image]
Definition

x= √3

y= 2

Term

Sin π/4

Definition

2/2

Term

cos π/4

Definition

2/2

Term

tan π/4

Definition
1
Term

Sin π/6

Definition
1/2
Term

cos π/6

Definition

√3/2

Term

tan π/6

Definition

 

3/3

Term

Sin π/3

Definition

 

3/2

Term

tan π/3

Definition

 

3

Term

cos π/3

Definition
1/2
Term
Which trig functions are positive in the first quadrant?
Definition
All functions (sin, cos, tan, csc, sec, cot)
Term
Which trig functions are positive in the second quadrant?
Definition
Sine and it's inverse, cosecant
Term
Which trig functions are positive in the third quadrant?
Definition
Tangent and it's inverse, cotangent
Term
Which trig functions are positive in the fourth quadrant?
Definition
Cosine and it's inverse, secant
Term

Sin 0

Definition
0
Term

cos 0

Definition
1
Term
tan 0
Definition
0
Term

Sin π/2

Definition
1
Term

cos π/2

Definition
0
Term

tan π/2

Definition
undefined
Term

Sin π

Definition
0
Term

cos π

Definition
-1
Term

tan π

Definition
0
Term

Sin 3π/2

Definition
-1
Term

cos 3π/2

Definition
0
Term

tan 3π/2

Definition
undefined
Term
sin 7π/6
Definition
-√3/2
Term
sin 4π/3
Definition
-1/2
Term
sin 5π/4
Definition


-√2 / 2

Term
cos 7π/6
Definition
-√3/2
Term
cos 4π/3
Definition
-1/2
Term
cos 5π/4
Definition
-√2/2
Term
tan 7π/6
Definition
√3/3
Term
tan 4π/3
Definition
√3
Term
tan 5π/4
Definition
1
Term
sin 5π/3
Definition
-√3/2
Term
cos 5π/3
Definition
1/2
Term
sin 11π/6
Definition
-1/2
Term
cos 11π/6
Definition
√3/2
Term
sin 7π/4
Definition
-√2/2
Term
cos 7π/4
Definition
√2/2
Term
tan 11π/6
Definition
-√3/3
Term
tan 5π/3
Definition
-√3
Term
tan 7π/4
Definition
-1
Term
sin(-3π/4)
Definition
-√2 / 2
Term
cos(-7π/6)
Definition
-√3 / 2
Term
tan (-2π /3)
Definition
√3
Term
sin (-5π / 2)
Definition
-1
Term
cos (-17π / 3)
Definition
1/2
Term
tan (19π / 4)
Definition
-1
Term
tan (22π / 3)
Definition
√3 / 3
Supporting users have an ad free experience!