A boll of mass `200 g` is moving with a velocity of ` 10 m sec^(-1)` . If the error in measurement of velocity is ` 0. 1%`, the uncertainty in its position is :

A ball of mass 200 g is moving with a velocity of 10 m sec^(-1) . If the error in measurement of velocity is 0. 1% , the uncertainty in its position is :

A ball weighing 10 g is moving with a velocity of 90ms^(-1) . If the uncertainty in its velocity is 5%, then the uncertainty in its position is _______ xx10^(-33)m . Rounded off to the nearest integer) [Given h=6.63xx10^(-34)Js ]

An electron is moving with a velocity of 2.5 xx 10^(6) ms^(-1) . If the uncertainty in its velocity is 0.1% , calculate the uncertainty in its position. (Plank's constant, h = 6.626 xx 10^(-34) Js),( Mass of the electron = 9.1 xx 10^(-31) kg.)

The mass of a particles is 10^-10 g and its radius is 2xx10^-4 cm if its velocity is 10^-6 cm sec^-1 with 0.0001% uncertainty in measurement the uncertainty in its position is

An e^- moving with a velocity of 2xx10^6m//s . If the speed can be measured with an accuracy of 0.02%. Calculaate the uncertainty in its position is 1.45xx10^(-x) . The value of x:

The mass of a particle is 10^(10)g and its radius is 2 xx 10^(-4)cm . If its velocity is 10^(-6) cm sec^(-1) with 0.0001% uncertainty in measurement, the uncertainty in its position is :

In an exerperiment, the measured velocity of an electron is 50m*s^(-1) . If this measurement of velocity involves 99.999% accuracy, find the uncertainty in the determination of its position.

The mass of a particle is 10^(-10)g and its radius is 2xx10^(-4)cm . If its velocity is 10^(-6)cm sec^(-1) with 0.0001% uncertainty in measurement, the uncertainty in its position is :