16) The following three vectors represent the position of the hip, knee and ankle of a cyclist in a 2- dimensional, stationary frame. Use the following diagram and values for vectors V₁, V2, and V3 t answer the following questions. Each vector is written with x and y components: v1=(V₁x,V₁y) V₁ V₂ V3 V₁ = (9.71, 2.52)m V₂ = (10.18, 2.20)m V3 = (9.76, 1.68)m a) Compute the length of the cyclist's thigh (knee to hip) {hint: V₂ + Vthigh = V₁} b) Compute the length of the cyclist's shank (knee to ankle) {hint: V₂ +Vshank = V3} c) Compute the angle of the knee at this instant, both in radians and degrees.

Algebra and Trigonometry (6th Edition)
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ISBN:9780134463216
Author:Robert F. Blitzer
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ChapterP: Prerequisites: Fundamental Concepts Of Algebra
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Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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16) The following three vectors represent the position of the hip, knee and ankle of a cyclist in a 2-
dimensional, stationary frame. Use the following diagram and values for vectors V₁, V2, and V3 to
answer the following questions. Each vector is written with x and y components: v1=(V₁x,V₁y)
V₁
V₂
V3
V₁ = (9.71, 2.52)m
V₂ = (10.18, 2.20)m
V3 = (9.76, 1.68)m
a) Compute the length of the cyclist's thigh (knee to hip) {hint: V₂ + Vthigh = V₁}
b) Compute the length of the cyclist's shank (knee to ankle) {hint: V₂ +Vshank = V3}
c) Compute the angle of the knee at this instant, both in radians and degrees.
Transcribed Image Text:16) The following three vectors represent the position of the hip, knee and ankle of a cyclist in a 2- dimensional, stationary frame. Use the following diagram and values for vectors V₁, V2, and V3 to answer the following questions. Each vector is written with x and y components: v1=(V₁x,V₁y) V₁ V₂ V3 V₁ = (9.71, 2.52)m V₂ = (10.18, 2.20)m V3 = (9.76, 1.68)m a) Compute the length of the cyclist's thigh (knee to hip) {hint: V₂ + Vthigh = V₁} b) Compute the length of the cyclist's shank (knee to ankle) {hint: V₂ +Vshank = V3} c) Compute the angle of the knee at this instant, both in radians and degrees.
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