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Z. 34 24 1. 7(t) = ( – 3t³, – 2t, – 3t² ) Compute T( – 1), N( – 1), B( – 1). Either enter a fraction or a decimal rounded to the nearest hundredth in each component, where necessary. T( – 1) = N( – 1) = B( – 1) =

Z. 34 24 1. 7(t) = ( – 3t³, – 2t, – 3t² ) Compute T( – 1), N( – 1), B( – 1). Either enter a fraction or a decimal rounded to the nearest hundredth in each component, where necessary. T( – 1) = N( – 1) = B( – 1) =

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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Z. 34 24 1. 7(t) = ( – 3t³, – 2t, – 3t² ) Compute T( – 1), N( – 1), B( – 1). Either enter a fraction or a decimal rounded to the nearest hundredth in each component, where necessary. T( – 1) = N( – 1) = B( – 1) =
Transcribed Image Text:Z. 34 24 1. 7(t) = ( – 3t³, – 2t, – 3t² ) Compute T( – 1), N( – 1), B( – 1). Either enter a fraction or a decimal rounded to the nearest hundredth in each component, where necessary. T( – 1) = N( – 1) = B( – 1) =
Expert Solution
Step 1

Given,

r(t)=-3t2, -2t, -3t2

Formula used:

T(t)=r'(t)||r'(t)||

N(t)=T'(t)||T'(t)||

B(t)=T(t)×N(t)

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