Answered: d'y +4dy + 5y = 2cos(31) dt² dt y(0)=1…

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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Pierce Manufacturing determines that the daily revenue, in dollars, from the sale of x lawn chairs is R(x)=0.005x +0.04x²+0.4x Currently, Pierce sells 50 lawn chairs daily. a) What is the current daily revenue? b) How much would revenue increase if 54 lawn chairs were sold each day? c) What is the marginal revenue when 50 lawn chairs are sold daily? d) Use the answer from part (c) to estimate R(51), R(52), and R(53). a) The current revenue is $ b) The revenue would increase by $ c) The marginal revenue is $when d) R(51) $ S R(52) S R(53) $ (Round to the nearest cent.) 50 lawn chairs are sold daily
suppose the height of the golf ball t seconds after jt is hit is given by h(t)=-16t^2+48t+64 use your calculator to answer the following A) when dies the ball reach maximum height B) when does the ball strike the ground C) sketch the graph of the velocity it the ball between t=0 and t=4
Show and prove your solutions.
If Insinx = 1+ Incosx, then x is equal to
2. Calcula con precisión n = 2 %3D x2 – 4x + 3.99999 = 0
What is the maximum height of the ball and when does it hit the ground if a ball is thrown with a velocity of 40ft/s, its height (in feet) after t seconds is given by h(t)=-16t2+40t.
For a certain stretch of road, the distance d (in ft) required to stop a car that is traveling at speed v (in mph) before the brakes are applied can be approximated by d (v)=0.04v² +2v. Find the speeds for which the car can be stopped within 200 ft. The solution set in interval notation is 8PC75120173 Continue W Anderson Ln.... Closed road 4 10 fs % (0,0) (0,0) (0,0) [0,0] -00 ∞ OVO {} 40 X Q Search 5 LDO hp fo 144 fio ► 11 Save For Later Ⓒ2023 McGraw Hill LLC. All Rights Reserved. Terms of Use | Privacy Center Access 112 prt sc Submit Assignme ^ Espa delete 5 10

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d'y +4dy + 5y = 2cos(31) dt² dt y(0)=1 dy (0)=0 dt