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Write an equation for a sine function with an amplitude of 7 and a period of 4.
cos x
y = 6 sin(x + 4) + 4
sin x
y = 7 sin (pi/2)
-3/4
30
60
2pi / 3
Write an equation that shifts the function y = 6 sin x horizontally 4 units to the left and vertically up 4 units.
cos x
y = 6 sin(x + 4) + 4
sin x
y = 7 sin (pi/2)
-3/4
30
60
2pi / 3
Solve for x when 8 cos2 x = 2
cos x
y = 6 sin(x + 4) + 4
sin x
y = 7 sin (pi/2)
-3/4
30
60
2pi / 3
Given that tan x = -4/3, find the value of cot x.
cos x
y = 6 sin(x + 4) + 4
sin x
y = 7 sin (pi/2)
-3/4
30
60
2pi / 3
Simplify cot x sin x
cos x
y = 6 sin(x + 4) + 4
sin x
y = 7 sin (pi/2)
-3/4
30
60
2pi / 3
Find the period of y = -4 cos 3x
cos x
y = 6 sin(x + 4) + 4
sin x
y = 7 sin (pi/2)
-3/4
30
60
2pi / 3
Simplify (1 - cos2 x )csc x
cos x
y = 6 sin(x + 4) + 4
sin x
y = 7 sin (pi/2)
-3/4
30
60
2pi / 3
Solve for x when 2 sin x = 1
cos x
y = 6 sin(x + 4) + 4
sin x
y = 7 sin (pi/2)
-3/4
30
60
2pi / 3
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