How do you calculate the uncertainty in the position of an electron?

The uncertainty in position is the accuracy of the measurement, or Δx = 0.0100 nm. Thus the smallest uncertainty in momentum Δp can be calculated using ΔxΔp≥h4π Δ x Δ p ≥ h 4 π . Once the uncertainty in momentum Δp is found, the uncertainty in velocity can be found from Δp = mΔv.

What is the uncertainty in the position of an electron moving with a velocity 25?

3) Uncertainty in position of a particle of 25 g in space is 10-5 m.

What is the uncertainty of an electron?

The mass of an electron is 9. 1×10−28 g and the uncertainty in velocity is equal to 2×10−3cm/sec. The uncertainty in the position of an electron is: [h=6.

What will be the uncertainty in position of an electron if uncertainty in its velocity is zero?

And vice versa. Here since you have mentioned that the certainty of position of electron is zero, it would mean that the velocity, or by extension the momentum of the electron is known accurately. This means that the certainty of the momentum would be infinite. Hence the uncertainty of momentum is zero.

What is the uncertainty in the velocity of an electron confined in a 1 nm box?

Problem 3.32: Compare the uncertainties in the velocities of an electron and a proton confined in a 1.00nm box. kg · m/s. For each case, we can treat as classical particles and so the uncertainties of velocities are ∆ve ≥ h 2me∆x = 5.79 × 104m/s for electron, ∆vp ≥ h 2mp∆x = 3.15 × 101m/s for proton.

What is the uncertainty in the position of a ball of mass 10 g and which is moving with a velocity of 100 m/s with 0.002 uncertainty?

Complete answer: So, the uncertainty in speed is 10 m/s and the position is 5.27$ \times {10^{ – 34}}$m.

Is the uncertainty in velocity of electron is 0.06 Metre per second what is the uncertainty in position of electron?

Given info : If the uncertainty in velocity of electron is 0.06 m/s. To find : The uncertainty in position of electron is Therefore the uncertainty in position of electron is 9.7 × 10¯⁴ m.

What will be the uncertainty in the position of a particle when uncertainty in the momentum is zero?

Momentum and Position The uncertainty of position is infinite (we are completely uncertain about position) and the uncertainty of the momentum is zero (we are completely certain about momentum). This account of a free particle is consistent with Heisenberg’s uncertainty principle.