Mathematics, 08.10.2019 05:00 MK100
Aferris wheel of radius 100 feet is rotating at a constant angular speed ω rad/sec counterclockwise. using a stopwatch, the rider finds it takes 5 seconds to go from the lowest point on the ride to a point q, which is level with the top of a 44 ft pole. assume the lowest point of the ride is 3 feet above ground level. let q(t)=(x(t),y(t)) be the coordinates of the rider at time t seconds; i. e., the parametric equations. assuming the rider begins at the lowest point on the wheel, then the parametric equations will have the form: x ( t ) = r c o s ( ω t − π / 2 ) x(t)=rcos(ωt−π/2) and y ( t ) = r s i n ( ω t − π / 2 ) y(t)=rsin(ωt−π/2) , where r,ω can be determined from the information given. provide answers below accurate to 3 decimal places. (note: we have imposed a coordinate system so that the center of the ferris wheel is the origin. there are other ways to impose coordinates, leading to different parametric equations.) find r, find ω. during the first revolution find the times when the riders height is 80ft.
Answers: 3
Mathematics, 21.06.2019 18:00, brooke0713
Galen sold tickets of his church’s carnival for a total of $2,820. children’s tickets cost $3 each and adult tickets cost $5 each. the number of children’s tickets sold was 30 more than 3 times the number of adult tickets slod. how many children’s ticket and how many adult tickets did he sell?
Answers: 2
Mathematics, 21.06.2019 18:00, mallorybranham
Solve the equation -9p - 17 =10 a -3 b. 16 c. 18 d -16
Answers: 2
Aferris wheel of radius 100 feet is rotating at a constant angular speed ω rad/sec counterclockwise....
History, 27.11.2019 19:31
English, 27.11.2019 19:31