Question
How many neutrons does sodium have?
![](data:image/png;base64,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)
- 11
- 23
- 12
- 22
Hint:
atomic mass = number of protons + number of neutrons.
The correct answer is: 12
Atomic number = number of protons, atomic mass = number of protons + number of neutrons.
Atomic number of sodium is 11 and atomic mass is 22.990 which is almost equal to 23. Therefore, number of neutrons is 12.
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What is the charge of a neutron?
How many shells are present in potassium?
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)
The region surrounding a nucleus, known as an electron shell, is where electrons are typically located.
¶1s, 2s, 2p, 3s, 3d, 4p, 5s, 4f, 5d, 6p, 7s, 5f, 6d, 7p, and 8s are the numbers in order. Although it is difficult to remember, there is a simple approach. Move from top to bottom, top right end to the bottom left of each line, in the order of the lines.
¶The lowest accessible shell nearest to the nucleus must be occupied by electrons.
¶The most electrons that can fit into each shell are:
¶There were two in the first shell, eight in the next, and eight in the last.
The twenty-first element, calcium, has two more electrons in the fourth shell.
How many shells are present in potassium?
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)
The region surrounding a nucleus, known as an electron shell, is where electrons are typically located.
¶1s, 2s, 2p, 3s, 3d, 4p, 5s, 4f, 5d, 6p, 7s, 5f, 6d, 7p, and 8s are the numbers in order. Although it is difficult to remember, there is a simple approach. Move from top to bottom, top right end to the bottom left of each line, in the order of the lines.
¶The lowest accessible shell nearest to the nucleus must be occupied by electrons.
¶The most electrons that can fit into each shell are:
¶There were two in the first shell, eight in the next, and eight in the last.
The twenty-first element, calcium, has two more electrons in the fourth shell.