Here is a sketch of a 3d orbital: 2 This sketch is about 1800 pm wide. The coordinate (x, y, and z) axes are also shown. You can rotate the sketch for a better view of the orbital by dragging the slider with your mouse. Suppose an atom with its nucleus at the origin has an electron in a 3d 2 orbital. Complete each row of the table below by deciding how P A' probability of finding the electron at point A, compares to PR, the probability of finding the electron at point B. B' point A point B compare PA to PB O P,< P, 200 pm to the right of the nucleus, along the +x axis. 200 pm to the left of the nucleus, along the -x axis. O P,= PB P > P, B P < P B 200 pm behind the nucleus, along the +y axis. 200 pm in front of the nucleus, along the -y axis. P,= PB O P,> P, B < P B P= PB 200 pm above the nucleus, along the +z axis. 200 pm below the nucleus along the -z axis. O P,> P, A
Here is a sketch of a 3d orbital: 2 This sketch is about 1800 pm wide. The coordinate (x, y, and z) axes are also shown. You can rotate the sketch for a better view of the orbital by dragging the slider with your mouse. Suppose an atom with its nucleus at the origin has an electron in a 3d 2 orbital. Complete each row of the table below by deciding how P A' probability of finding the electron at point A, compares to PR, the probability of finding the electron at point B. B' point A point B compare PA to PB O P,< P, 200 pm to the right of the nucleus, along the +x axis. 200 pm to the left of the nucleus, along the -x axis. O P,= PB P > P, B P < P B 200 pm behind the nucleus, along the +y axis. 200 pm in front of the nucleus, along the -y axis. P,= PB O P,> P, B < P B P= PB 200 pm above the nucleus, along the +z axis. 200 pm below the nucleus along the -z axis. O P,> P, A
Chemistry
10th Edition
ISBN:9781305957404
Author:Steven S. Zumdahl, Susan A. Zumdahl, Donald J. DeCoste
Publisher:Steven S. Zumdahl, Susan A. Zumdahl, Donald J. DeCoste
Chapter1: Chemical Foundations
Section: Chapter Questions
Problem 1RQ: Define and explain the differences between the following terms. a. law and theory b. theory and...
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![Here is a sketch of a 3d 2
2 orbital:
х —у
This sketch is about 1800
pm wide.
The coordinate (x, y, and z) axes are also shown.
You can rotate the sketch for a better view of the orbital by dragging the slider with your mouse.
Suppose an atom with its nucleus at the origin has an electron in a 3d
2 orbital. Complete each row of the table below by deciding how P, the
2
x -y
A'
probability of finding the electron at point A, compares to P
B'
the probability of finding the electron at point B.
point A
point B
compare PA to PB
Р. <Р
В
A`
P
200 pm to the right of the nucleus, along the +x axis.
200 pm to the left of the nucleus, along the -x axis.
A = PB
> P
P
A
В
P
200 pm behind the nucleus, along the +y axis.
PA= PB
200 pm in front of the nucleus, along the -y axis.
> P
A
P
< P
A
= P
B
P
200 pm above the nucleus, along the +z axis.
200 pm below the nucleus along the -z axis.
P
> P
A](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F7024afd7-3d7c-4ef7-8780-14bcef7d5cc9%2F78b6442d-097c-4a6e-a6d6-f253d80f1707%2Fzru69bs_processed.png&w=3840&q=75)
Transcribed Image Text:Here is a sketch of a 3d 2
2 orbital:
х —у
This sketch is about 1800
pm wide.
The coordinate (x, y, and z) axes are also shown.
You can rotate the sketch for a better view of the orbital by dragging the slider with your mouse.
Suppose an atom with its nucleus at the origin has an electron in a 3d
2 orbital. Complete each row of the table below by deciding how P, the
2
x -y
A'
probability of finding the electron at point A, compares to P
B'
the probability of finding the electron at point B.
point A
point B
compare PA to PB
Р. <Р
В
A`
P
200 pm to the right of the nucleus, along the +x axis.
200 pm to the left of the nucleus, along the -x axis.
A = PB
> P
P
A
В
P
200 pm behind the nucleus, along the +y axis.
PA= PB
200 pm in front of the nucleus, along the -y axis.
> P
A
P
< P
A
= P
B
P
200 pm above the nucleus, along the +z axis.
200 pm below the nucleus along the -z axis.
P
> P
A
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