Question: 1. Consider the function y = 3 sin (x - 6) a. Create a cosine function that is equivalent to y = 3 sin(x -

 1. Consider the function y = 3 sin (x - 6)a. Create a cosine function that is equivalent to y = 3sin(x - 6) b.What can you say in general about how thegraphs of y = sin(x ) and y = cos(x) are related?B i U Font Family AA A F WN-2. A motor isspinning a circulai disk with a diametei of 2.5 inches at arate of 7200 RPM (revolutions per minute). If the motor and disk
suddenly stop spinning at exactly 0.01 seconds, what the angle of rotationof the disk. B ' U Font Family 7 AA' A. 3.Use a graphing tool to plot the following curves: ' in Cartesiancoordinates. 2. y : x/l4 :12\\f5. Find the number of ways 4people can be seated in a row of 19 chairs.* B iU Font Family AA A E6. A marketplace in Australia is inthe shape of an ellipse. We can assume the center of the

1. Consider the function y = 3 sin (x - 6) a. Create a cosine function that is equivalent to y = 3 sin(x - 6) b.What can you say in general about how the graphs of y = sin(x ) and y = cos(x) are related? B i U Font Family AA A F WN-2. A motor is spinning a circulai disk with a diametei of 2.5 inches at a rate of 7200 RPM (revolutions per minute). If the motor and disk suddenly stop spinning at exactly 0.01 seconds, what the angle of rotation of the disk. B ' U Font Family 7 AA' A. 3. Use a graphing tool to plot the following curves: ' in Cartesian coordinates. 2. y : x/l4 :12\\f5. Find the number of ways 4 people can be seated in a row of 19 chairs.* B i U Font Family AA A E6. A marketplace in Australia is in the shape of an ellipse. We can assume the center of the marketplace is at the point (0, 0), the location of one ofthe foci is at the point (727 0), and the length of the minor axis is 96. Determine the location of each of the vertices of the marketplace. Assume that the major length is horizontal and round your answer to the nearest thousand if needed. Font Family 7. The height of a rider on the Star of Lake Tai Ferris wheel in China can be determined using the following equation: h-(t) = 67.5 COS[:1'Ell) + 69.5 Assume that one full rotation takes 30 minutes. For how many minutes is the cabin 100 meters or more above ground? Keep in mind that the cabin begins and ends two meters off of the ground, not quite at ground level. U Font Family

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