A particle of mass one gram moves in the space so that its position vector is given by 7(t) = tî +3t2 ĵ + t k. %3D A vector perpendicular to its linear momentum and its torque is 1) 32 i + 30 j + 78 k 2) 32 i + 30j 78 k 3) 54 i + 30j+ 78 k 4) 54 i +30j- 78 k + 30 j -

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Chapter5: Inner Product Spaces
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rses > PRINCIPLES OF APPLIED MATHEMATICS Section 1> General > APPLIED
A particle of mass one gram moves
red
in the space so that its position vector
is given by
on:
%3D
A vector perpendicular to its linear
momentum and its torque is
1) 32 i + 30 j + 78 k
2) 32 i + 30 - 78 k
+ 78 k
4) 54 i + 30 j - 78 k
3) 54 i +30
Select one
Type here to search
Transcribed Image Text:rses > PRINCIPLES OF APPLIED MATHEMATICS Section 1> General > APPLIED A particle of mass one gram moves red in the space so that its position vector is given by on: %3D A vector perpendicular to its linear momentum and its torque is 1) 32 i + 30 j + 78 k 2) 32 i + 30 - 78 k + 78 k 4) 54 i + 30 j - 78 k 3) 54 i +30 Select one Type here to search
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