Graphing Sine and Cosine Answers

How far does the barnacle travel in one revolution of the water wheel? m

The boat is traveling at a rate of 1 meter per second.How long does it take the barnacle to get back to its starting point?

Question text not available

a = ,

Question text not available

Complete the table. Distances:

The data from the previous table is plotted to the right. The distance the boat traveled is on the x-axis, and the vertical position of the barnacle is on the y-axis.The graph follows the pattern.

Question text not available

The amplitude is . The vertical shift is . An equation for this graph is y = .

Graph y = sin(x) on the graphing calculator. Use the graph to determine the height of the barnacle with respect to water level as the boat has traveled the given distance.When the boat has traveled 7 meters, the height of the barnacle is approximately:

Find the following (take ground level to be 0):Gum’s minimum height: ft Gum’s maximum height: ft

How far does the gum travel in one revolution of the bicycle wheel? ft

a = [___], b = [___], c = [___], d = [___], e = [___]

The maximum height reached by the barnacleis m.

The minimum height reached by the barnacleis m.

b = ,

e =

This is the pattern for a function.

The vertical shift is .

When the boat has traveled 10 meters, the height of the barnacle is approximately:

Gum’s maximum height: ft

b = ,

c =

f =

An equation for this graph is y = .

c = ,

d = ,

e =