Question

if delta x and delta p are equal then delta v equal to plz answer fast

Answer 1

Answer:

The given statement is true.

The Δ p and Δ x in Heisenberg parallel to x-axis are restricted by the uncertainty principle.

 

According to Heisenberg's uncertainty principle, the relationship between the uncertainty in the position (Δx) and the uncertainty in the momentum (Δp) is

ΔxΔP=  

4π

h

​

Explanation:

Answer 2

Answer:

The deltaP and deltaX are inversely proportional. A

Explanation:

• The Heisenberg Indeterminacy equation states that ΔP*ΔX must be greater than or equal to h/(4pi). The lower the uncertainty in position, the greater the uncertainty in momentum; the lower the uncertainty in momentum, the greater the uncertainty the position will be.
• However, my question is if we know that the uncertainty in ΔP increases, we cannot know the change in ΔX. It can also increase, decrease, as long as ΔP*ΔX is still greater than h/(4pi)
• The equation Δx.Δp≥ 4πh   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.
• that deltaP and deltaX are inversely proportional. A good rule of thumb is that variables on the same side of an equation are inversely proportional, while variables on different sides of an equation are directly proportion.
• For example, in p=mv, p and v are directly proportional (p and m too), but m and v are inversely proportional