Using MOSA find the polynomials that will approximate the solution to: y = x + y; y(1)=1. y1(x). a) y= 1-x+1/6 x3 b) y=-1+x+1/3 x3 c) y=-1/3+2x+1/6 x2 d) y=-1/2+x+1/2 x2 У1(3). a) 10 b) 11 c) 12 d) 13 y2(x). a) y= 1.083-x+ 0.5x2 + 0.333x3 b)y= 1.083-x+ 0.5x2 + 0.333x3 +0.0833x4 c) y= 1.083-x+ 2.5x2 + 0.333x3 +1.0833x4 d) y= 1.083-x+ 2.5x2 + 1.333x3 У2(3). a) 18.33 b) 18.67 c) 19.33 d) 19.67

Using MOSA find the polynomials that will approximate the solution to: y = x + y; y(1)=1. y1(x). a) y= 1-x+1/6 x3 b) y=-1+x+1/3 x3 c) y=-1/3+2x+1/6 x2 d) y=-1/2+x+1/2 x2 У1(3). a) 10 b) 11 c) 12 d) 13 y2(x). a) y= 1.083-x+ 0.5x2 + 0.333x3 b)y= 1.083-x+ 0.5x2 + 0.333x3 +0.0833x4 c) y= 1.083-x+ 2.5x2 + 0.333x3 +1.0833x4 d) y= 1.083-x+ 2.5x2 + 1.333x3 У2(3). a) 18.33 b) 18.67 c) 19.33 d) 19.67

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter9: Systems Of Equations And Inequalities

Section9.5: Systems Of Linear Equations In More Than Two Variables

Problem 43E

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