Let v₁, ..., vk be vectors, and suppose that a point mass of m₁, .+ mkVkV =where m = m₁ +5+m2 =m3 = 2eBook...***m+ mk.Determine how to divide a total mass of 11 kg among the vectors u₁ = (-1, 3), u₂ = (3, -2), and u3 = (5, 2) so that the center of mass is (33/11, 4/11).m1 = 4Xmk is located at the tip of each vector. The center of mass for this set of point masses is equal toX An electronics company has two production facilities, denoted A and B. During an average week, facility A produces 2000 computer monitors and 10,000 flat panel televisions,and facility B produces 4000 computer monitors and 18,000 flat panel televisions.(a) Give vectors a and b that give the weekly production amounts at A and B, respectively.a =200010000(b) Compute 6b.eBook24000108000b =4000Describe what the entries tell us.18000The company produces 2400053computer monitorsflat panel televisionscomputer monitors and 108000(c) Determine the combined output from A and B over a 5-week period.computer monitors 30000flat panel televisions140000flat panel televisions at facility B in 6(d) Determine the number of weeks of production from A and B required to produce 32,000 monitors and 152,000 televisions.facility AX weeksfacility BX weeksweeks.

Given v→ = m1v1 + .... + mkvkmGiven m1 + m2 + m3 = 11

Let v₁,..., Vk be vectors, and suppose that a point mass of m₁, ..., mk is located at the tip of each vector. The center of mass for this set of point masses is equal to V=Mv++mkvk m where m = m₁ + + mk. Determine how to divide a total mass of 11 kg among the vectors u₁ = (-1, 3), u2 = (3, -2), and u3 = (5, 2) so that the center of mass is (33/11, 4/11). m₁ = 4 m2 = 5 m3 = 2 eBook X

Let v₁,..., Vk be vectors, and suppose that a point mass of m₁, ..., mk is located at the tip of each vector. The center of mass for this set of point masses is equal to V=Mv++mkvk m where m = m₁ + + mk. Determine how to divide a total mass of 11 kg among the vectors u₁ = (-1, 3), u2 = (3, -2), and u3 = (5, 2) so that the center of mass is (33/11, 4/11). m₁ = 4 m2 = 5 m3 = 2 eBook X

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter8: Applications Of Trigonometry

Section8.4: The Dot Product

Problem 48E

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