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A city is described parametrically by the equation r = (ai + bj+ck) + svi + tv₂ where v₁ = 3i+j+ k and v₂ = i +4j-7k A city block is a rectangle determined by ₁ and ₂. East is in the direction of , and north is in the direction of v2. Starting at the point (a, b, c), you walk 1 block east, 4 blocks north, 3 blocks west and 3 blocks south. (a) What are the parameters of the point where you end up? S= t= (b) What are the coordinates at that point? 9. y =

A city is described parametrically by the equation r = (ai + bj+ck) + svi + tv₂ where v₁ = 3i+j+ k and v₂ = i +4j-7k A city block is a rectangle determined by ₁ and ₂. East is in the direction of , and north is in the direction of v2. Starting at the point (a, b, c), you walk 1 block east, 4 blocks north, 3 blocks west and 3 blocks south. (a) What are the parameters of the point where you end up? S= t= (b) What are the coordinates at that point? 9. y =

Advanced Engineering Mathematics
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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A city is described parametrically by the equation r = (ai + bj+ck) + svi + tv₂ where v₁ = 3i+j+ k and v₂ = i +4j-7 k A city block is a rectangle determined by ₁ and 2. East is in the direction of ₁ and north is in the direction of 2. Starting at the point (a, b, c), you walk 1 block east, 4 blocks north, 3 blocks west and 3 blocks south. (a) What are the parameters of the point where you end up? t = 9. (b) What are the coordinates at that point? I= y = z =
Transcribed Image Text:A city is described parametrically by the equation r = (ai + bj+ck) + svi + tv₂ where v₁ = 3i+j+ k and v₂ = i +4j-7 k A city block is a rectangle determined by ₁ and 2. East is in the direction of ₁ and north is in the direction of 2. Starting at the point (a, b, c), you walk 1 block east, 4 blocks north, 3 blocks west and 3 blocks south. (a) What are the parameters of the point where you end up? t = 9. (b) What are the coordinates at that point? I= y = z =
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