Last Updated 20 Apr 2022

# Electron Probability Lab Report

**250**(1 page)

## Statement of Purpose

We determined the hit probability of a dart by throwing it onto a fixed target one hundred times.

## Data

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- (a) The probability that the dart will hit in ring four is 16 out of 100. A dart will be most likely to hit the bulls-eye about 5 cm from it. (b) Our graph has a spike in hits on the ring. Also, the graph in figure two has more of a curve that goes up at the end, and ours goes down at the end.
- (a) The probability of a hit in any given unit area on the target varies with the distance of that area from the bulls-eye because of the positioning. The person that his higher up could be over the target differently than a person that is shorter. I would but it towards outside, because the outer-most rings got the most hits. c) Our hit density curve has a spike in it, while the one in figure three does not.
- (a) No, because it varies from person to person, based on height and distance from the person and the target. Also, whether they aimed or not. (b) No, because they are in different groups.
- (a) Quadrant 1 has 25 hits in it, quadrant 2 had 25 hits in it, quadrant 3 has 26 hits in it, and quadrant 4 has 24 hits in it. (b) We were almost exactly even in each quadrant, and we did not favor any certain quadrant over the other by very much.

### Related Questions

on Electron Probability Lab Report

ELECTRON PROBABILITY LAB ELECTRON PROBABILITY LAB The position of an electron in an atom at a given moment cannot be predicted. The region of space in which the electron can probably be found is called an orbital Orbitals are often referred to as “electron clouds” because they are not absolute.

ELECTRON PROBABILITY LAB The position of an electron in an atom at a given moment cannot be predicted. The region of space in which the electron can probably be found is called an orbital Orbitals are often referred to as “electron clouds” because they are not absolute.

In this lab, you will use a felt-tip marker and a target to investigate the probability distribution of marks about a central point. This two-dimensional model will help you better understand the three-dimensional distribution of the electron in the ground state orbital of hydrogen. PROCEDURE Place your target on a notebook on the floor.

Because of these uncertainties, the exact path that an electron follows cannot be determined. Instead, the quantum-mechanical model for the atom gives the probabilities of finding an electron in a particular region around the nucleus. In this experiment, we model the probable locations of electrons around the nucleus.

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Electron Probability Lab Report. (2017, Jan 09). Retrieved from https://phdessay.com/electron-probability-lab-report/