Texts: Nicole boards a Ferris Wheel from the bottom, at the 6 o'clock position, and the Ferris Wheel rotates counterclockwise. The center of the Ferris wheel is 37 feet above the ground and the radius of the Ferris wheel is 15 feet. Draw a picture of the situation described above.
Your classmate says the expression 15sin(π)+3715sin(π)+37 should calculate Nicole's height in feet above the ground after the Ferris Wheel has rotated π radians counterclockwise. Do you agree?
No, the argument of the sine function is an angle measured based on measuring in the counterclockwise direction from the 3 o'clock position. The given expression would represent Nicole's height at the 9 o'clock position.
Yes, since the Ferris Wheel rotated π radians in the counterclockwise direction, the argument should be π. The given expression would represent Nicole's height at the 12 o'clock position.
Yes, since the Ferris Wheel rotated π radians in the counterclockwise direction, the argument should be π. The given expression would represent Nicole's height at the 12 o'clock position.
No, the argument of the sine function is an angle measured based on measuring in the counterclockwise direction from the 6 o'clock position. The given expression would represent Nicole's height at the 12 o'clock position.
No, the argument of the sine function is an angle measured based on measuring in the counterclockwise direction from the 3 o'clock position. The given expression would represent Nicole's height at the 9 o'clock position.
After the Ferris Wheel rotates π radians, what is Nicole's height above the ground in feet?
After the Ferris Wheel rotates 3Ï€/2 radians, what is Nicole's height above the ground in feet?
Define a function f that represents Lucia's height in feet above the ground in terms of the measure of the rotation angle in radians, θ, since she boarded.