The curves 1(t) =(- 4t, tº, 4t“) and 2(t) = (sin(-t), sin(3t), t – T) intersect at the | origin. Find the angle of intersection, in radians on the domain 0

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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The curves 1 (t) =(- 4t, tº, 4t“) and 2(t) = (sin(-t), sin(3t), t – T) intersect at the
origin.
Find the angle of intersection, in radians on the domain 0<t<T, to two decimal places.
0.9553
Transcribed Image Text:The curves 1 (t) =(- 4t, tº, 4t“) and 2(t) = (sin(-t), sin(3t), t – T) intersect at the origin. Find the angle of intersection, in radians on the domain 0<t<T, to two decimal places. 0.9553
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