The equation - x- - p-h-4- shows -

The correct option is C Heisenberg's uncertainty principleThe equation #160; Δ x. Δ p≥h/4π shows #160;Heisenberg's uncertainty principle. According to ...

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Standard XII

Chemistry

Heisenberg's Uncertainty Principle

The equation ...

Question

The equation $Δ x . Δ p \geq \frac{h}{4 π}$ shows :

de-Broglie relation

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Heisenberg's uncertainty principle

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Aufbau principle

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Hund's rule

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Solution

The correct option is C Heisenberg's uncertainty principle
The equation $Δ x . Δ p \geq \frac{h}{4 π}$ shows Heisenberg's uncertainty principle. According to this principle, it is not possible to determine simultaneously the position and momentum of a moving microscopic particle (electron) with absolute accuracy.

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Similar questions

Q. In Heisenberg's uncertainty equation

Δ x . Δ p \geq \frac{h}{4 π}

Δ p

stands for_____.

The equation $△ x . △ p \geq \frac{h}{4 π}$

Q. The uncertainty principle and the concept of the wave nature of matter were proposed by _______and _________ respectively.
1. De Broglie, Heisenberg
2. Heisenberg; de Broglie
3. Heisenberg; Einstein
4. Einstein; de Broglie

Q. The uncertainty in position of a particle is same as it's de Broglie wavelength, uncertainty in its momentum is _______

Q. In Heisenberg's uncertainty principle
The expression:∆x×∆p(>or=)h/4π or h/2π
Which is correct?

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The equation Δx.Δp≥h4π shows :

The correct option is C Heisenberg's uncertainty principleThe equation Δx.Δp≥h4π shows Heisenberg's uncertainty principle. According to this principle, it is not possible to determine simultaneously the position and momentum of a moving microscopic particle (electron) with absolute accuracy.

The equation $Δ x . Δ p \geq \frac{h}{4 π}$ shows :