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A particle has its position moved from r→1= 3i^+4j^ to r→2= i^+2j^. Calculate the displacement vector (∆r→) and draw the r→1, r→2 and Δr→ vector in a two dimensional Cartesian coordinate system. - Physics

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प्रश्न

A particle has its position moved from `vecr_1 =  3hati + 4hatj` to `vecr_2 =  hati + 2hatj`. Calculate the displacement vector `(∆vecr)` and draw the `vecr_1,  vecr_2` and `Deltavecr` vector in a two dimensional Cartesian coordinate system.

बेरीज

उत्तर

Given,

Position vectors `vecr_1 = 3hati + 4hatj`

`vecr_1 = hati + 2hatj`

Solution:

Displacement vector:

∆r = `vecr_2 - vecr_1 = (1 - 3)hati + (2 - 4)hatj`

∆r = `-2hati - 2hatj = -2(hati + hatj)`

 

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Distance and Displacement
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पाठ 2: Kinematics - Evaluation [पृष्ठ १००]

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सामाचीर कलवी Physics - Volume 1 and 2 [English] Class 11 TN Board
पाठ 2 Kinematics
Evaluation | Q IV. 2. | पृष्ठ १००
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