Car D is constantly 3.5 feet from the center of the race track and travels at a constant speed. The angle with a terminal ray passing through Car D sweeps out r radians per second. a. How many radians 0 does the angle sweep out in t seconds? Preview b. Define a function j that determines Car D's distance to the right of the center of the race track (in feet) as a function of the number of seconds t since the start of the race. j(t) = Preview c. The angle with a terminal ray passing through Car D must sweep out 27 radians to make one full rotation, and we know it sweeps out r radians per second. How many seconds will it take Car D to complete one full lap? | seconds Preview d. Sketch the graph of the function j below.

Solve d,e,f B) : v = -R w(sin(wt)î-cos(wt)j) C): v =( (sin(wt))^2 (cos(wt))^2)^1/2 For C I raised the entire equation to 1/2 because my keyboard doesn’t allow me to do square root but it is basically the Pythagorean theorem

A webassign.net/web/Student/Assignment-Responses/submit?dep=263123668tags=autosave#question4036946 0 M Gmail Maps YouTube Translate O Microsoft Office Ho... Check You: Paper f. Solve inequalities w. They can click and drag the black point at the outer end of the brown line to various points in the xy plane and see how its Cartesian and polar coordinates change in the readouts at the bottom. Note that 0 is defined as the angle measured in a direction counterclockwise from the positive x-axis. y (m) x (m) y =|-2,50| m -3.50 | m sin e- -0.58 4.30 m cos e = -0.81 216 degrees tan e- 0.71 Click bere to onen the simulation in a new window hp