A particale moves from position r1= 3i+2j-6k to position r2= 14i+13j+5k under the action of force f= 4i+j+3k. The work done by the force is,
Answers
Answered by
9
Heya user !!!
Here's the answer you are looking for
R1 = 3i+2j-6k
R2 = 14i+13j+5k
So their displacement vector, say S = R2 - R1
= 14i+13j+5k - (3i+2j-6k)
= 14i + 13j + 5k - 3i - 2j + 6k
= 11i + 11j + 11k
Force = 4i+j+3k
♦ Work done = F . s
= (4i+j+3k) . (11i + 11j + 11k)
= 4.11 + 1.11 + 3.11
= 44 + 11 + 33
=88 J
Therefore, the work done is 88J
★★ HOPE THAT HELPS ☺️ ★★
Here's the answer you are looking for
R1 = 3i+2j-6k
R2 = 14i+13j+5k
So their displacement vector, say S = R2 - R1
= 14i+13j+5k - (3i+2j-6k)
= 14i + 13j + 5k - 3i - 2j + 6k
= 11i + 11j + 11k
Force = 4i+j+3k
♦ Work done = F . s
= (4i+j+3k) . (11i + 11j + 11k)
= 4.11 + 1.11 + 3.11
= 44 + 11 + 33
=88 J
Therefore, the work done is 88J
★★ HOPE THAT HELPS ☺️ ★★
Answered by
4
(r₂ - r₁) = (14i + 13j + 5k) - (3i + 2j - 6k)
= 11i + 11j + 11k
W = F · (r₂ - r₁)
= (4i + j + 3k) · (11i + 11j + 11k)
= 44 + 11 + 33
= 88 joules
Work done is 88 joules
= 11i + 11j + 11k
W = F · (r₂ - r₁)
= (4i + j + 3k) · (11i + 11j + 11k)
= 44 + 11 + 33
= 88 joules
Work done is 88 joules
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