The diameter of a Ferris wheel is 189 feet. The top of the wheel stands 201 feet above the ground. The figure below is a model of the Ferris wheel with angle θ the central angle that is formed as a rider moves from the initial position P0 to position P1. The rider is h feet above the ground at position P1. (Round your answers to the nearest whole number.) (a) Find h if θ is 120.0°. h = (b) Find h if θ is 210.0°. h = (c) Find h if θ is 315.0°. h =
The diameter of a Ferris wheel is 189 feet. The top of the wheel stands 201 feet above the ground. The figure below is a model of the Ferris wheel with angle θ the central angle that is formed as a rider moves from the initial position P0 to position P1. The rider is h feet above the ground at position P1. (Round your answers to the nearest whole number.) (a) Find h if θ is 120.0°. h = (b) Find h if θ is 210.0°. h = (c) Find h if θ is 315.0°. h =
The diameter of a Ferris wheel is 189 feet. The top of the wheel stands 201 feet above the ground. The figure below is a model of the Ferris wheel with angle θ the central angle that is formed as a rider moves from the initial position P0 to position P1. The rider is h feet above the ground at position P1. (Round your answers to the nearest whole number.) (a) Find h if θ is 120.0°. h = (b) Find h if θ is 210.0°. h = (c) Find h if θ is 315.0°. h =
The diameter of a Ferris wheel is 189 feet. The top of the wheel stands 201 feet above the ground. The figure below is a model of the Ferris wheel with angle θ the central angle that is formed as a rider moves from the initial position P0 to position P1. The rider is h feet above the ground at position P1. (Round your answers to the nearest whole number.)
(a) Find h if θ is 120.0°. h =
(b) Find h if θ is 210.0°. h =
(c) Find h if θ is 315.0°. h =
Figure in plane geometry formed by two rays or lines that share a common endpoint, called the vertex. The angle is measured in degrees using a protractor. The different types of angles are acute, obtuse, right, straight, and reflex.
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