Two objects, A and B, are moving along two different straight lines at constant speeds. With reference to a particular coordinate system in which distance is measured in metres, the position of A at time t (in minutes) is (2t − 1, 3t + 3), and the position of B is (5t − 2, 2t + 5). Let d be the distance between A and B at time t. Show that an expression for d 2 in terms of t is given by d 2 = 10t 2 − 10t + 5
Two objects, A and B, are moving along two different straight lines at constant speeds. With reference to a particular coordinate system in which distance is measured in metres, the position of A at time t (in minutes) is (2t − 1, 3t + 3), and the position of B is (5t − 2, 2t + 5). Let d be the distance between A and B at time t. Show that an expression for d 2 in terms of t is given by d 2 = 10t 2 − 10t + 5
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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Two objects, A and B, are moving along two different straight lines at constant speeds. With reference to a particular
Let d be the distance between A and B at time t. Show that an expression for d 2 in terms of t is given by d 2 = 10t 2 − 10t + 5.
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