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Logs
Interest
Coterminal
Trig Functions
How the graph changes
100
If the base is not given what can we assume it is?
10
100
If interest is compounded yearly, what is the number value for k?
1
100
Name 3 angles in radians coterminal to 0
2π, 4π, 6π, etc
100
Name the 6 trig functions
sin, cos, tan, cot, sec, csc
100
What is the period of tan and cot?
π
200
6 log x= 12
100
200
If I have $400 and the interest of 4% is compounded annually, after 5 years how much money do I have?
486.66
200
Name 3 angles in radians coterminal to π/2
5π/2, 9π/2, 13π/2
200
Sin 45º
1/ √2
200
2cos x + 5
Stretch factor of 2 up 5
300
.83^x = 11
-12.87
300
If I have $650 and the interest of 1.3% is compounded annually, after 3 years how much money do I have?
1034.79
300
Name 3 angles coterminal to 67º in degrees.
427, 787, 1147, -293, -653
300
csc 210
2/ -1
300
-sin2x - 3
FLipped over x-axis period π down 3
400
2e^ .32x= 11
5.33
400
If I have $400 and the interest of 4% is compounded monthly, after 5 years how much money do I have?
488.40
400
Name 3 angles coterminal to -1º in degrees.
-361, 359, 719, 1079
400
cot 1, when the angle is in the 3rd quadrant
225º
400
4 tan(x-4) +1
Stretch factor of 4 right 4 up 1
500
Wis the base if log 16 = 4
What is 2
500
If I have $850 and the interest of 4.1% is compounded monthly, after 2 years how much money do I have?
922.51
500
Name 3 angles coterminal to π/4 in degrees.
405, 765, 1125, -315, -675
500
cos -60º
1/2
500
csc(x- 2π) + 40
Right 2π up 40