A Ferris wheel with a radius of 13 m is rotating at a rate of one revolution every 2 minutes. How fast is a rider rising when th e rider is 18 m above ground level?
1 answer:
Assume the center of ferris wheel is 13 m from ground <span>h = elevation of rider </span> <span>A = angle of elevation of rider with respect to center of ferris wheel </span> <span>dA/dt = 2pi/2 = pi rads/min </span> <span>h = 13sin(A) + 13 </span> <span>dh/dt = 13cos(A)dA/dt </span> <span>when h = 18 m </span> <span>18 = 13sin(A) + 13 </span> <span>sin(A) = 5/13 </span> <span>cos(A) = sqrt(1 - (5/13)^2) </span> <span>cos(A) = 12/13 </span> <span>dh/dt = 13*12/13*pi </span> <span>dh/dt = 12pi m/min</span>
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Step-by-step explanation:
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