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It is not possible to determine precisel...

It is not possible to determine preciselt both the position and momentum (or velocity) of a small moving particle such as electron, proton etc. This is known as Heisenber uncertainty principle. The mathemactical form of this principle is :
`Delta x.Delta p ge (h)/(4pi)` (constant)
However this principle is irrevalent in case of bigger particles such as a cup, ball, car etc., that we come across in our daily life.
Given that the mass of electron is `9.1 xx 10^(-31) kg` and velocity of electron is `2.2 xx 10^(6) ms^(-1)`, if uncertainty in its velocity is `0.1%`, the uncertainty in position would be

A

26 nm

B

32 nm

C

48 nm

D

50 nm

Text Solution

Verified by Experts

The correct Answer is:
A

`Delta upsilon =(0.1)/(100)xx2.2xx10^(6)=2.2xx10^(3)ms^(-1)`
`Deltax=(h)/(4pimDeltav)`
`=((6.626xx10^(-34)kgm^(2)s^(-1)))/(4.xx3.143xx(9.1xx10^(-31)kg)xx(2.2xx10^(3)ms^(-1)))`
`=0.0263xx10^(-6)m`
`=26.3xx10^(-9)m=26.3 nm`.
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It is not possible to determine preciselt both the position and momentum (or velocity) of a small moving particle such as electron, proton etc. This is known as Heisenber uncertainty principle. The mathemactical form of this principle is : Delta x.Delta p ge (h)/(4pi) (constant) However this principle is irrevalent in case of bigger particles such as a cup, ball, car etc., that we come across in our daily life. If the uncertainty in position of the electron is zero, the uncertainty in its momentum would be

It is not possible to determine preciselt both the position and momentum (or velocity) of a small moving particle such as electron, proton etc. This is known as Heisenber uncertainty principle. The mathemactical form of this principle is : Delta x.Delta p ge (h)/(4pi) (constant) However this principle is irrevalent in case of bigger particles such as a cup, ball, car etc., that we come across in our daily life. If uncertainty in position and momentum are equal, the v uncertainty in velocity would be

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