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f(x)=sin(x+c)
C=π/2
graph of g
period is 8, amplitude is 3
(0.4,-0.9)
BAC is -0/4, AC is -0/4
g(z)=cos z
g(w) < g(0)
relationship between the graphs
horizontal translation
tanθ = 1
Quadrants I and III only
y=500
-150sin
π/6
sin(x+π/6)
0.54
4.17
0 ≤ x ≤ 8π
2π units of x
carriage and tower
50cos(π/4*t)
Time and Temp. table
-14, phase shift
55°F
12.5
θ = π/2 to θ = π
Both f and g are decreasing
g(θ) = cosθ
g is increasing, g is concave down