Q: What is the Total number of orbitals in n equals 3?

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If you add all the digits up, and the total equals a number that 3 can go in, then it's a factor of 3.

The mean, median and mode of one number MUST ALL BE that number.

Well 63 divided by 3 equals 21. So 3 times 21 equals 63. 21 is that number.

3 x 3 = 9

number added by 3 equals 62 = 59Let x = the numberEquation: x + 3 = 62x + 3 - 3 = 62 - 3x = 59

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There are a total of three p orbitals for an atom with principal quantum number n = 2: px, py, and pz. These orbitals are oriented along the x, y, and z axes.

5 sub-orbitals with (max.) two electrons in each, so 10 in total. This is also true for 4d and 5d orbitalsSymbols:dz2 , dxz ,dyz ,dxy ,dx2-y2

In the third principal level (n=3), there are a total of 3 sublevels: s, p, and d. This means there are 3 orbitals in the third principal level of the atom: one s orbital, three p orbitals, and five d orbitals, making a total of 9 orbitals.

9

The shell that contains a total of 9 orbitals is the third shell. This shell consists of one 3s orbital, three 3p orbitals, and five 3d orbitals, which adds up to 9 orbitals in total.

There are four orbitals in the second shell: one 2s orbital and three 2p orbitals.

principal energy level (n)= 3 Number of orbitals per level(n2)= 9 it equals 9 because it is n2 (32=9) n=1. 1 orbital n=2. 4 orbitals n=3. 9 orbitals n=4. 16 orbitals n=5. 25 orbitals n=6. 36 orbitalsn=7. 49 orbitals

The third energy level has s, p, and d orbitals. This means there are a total of 3 different orbital shapes for the third energy level.

If you add all the digits up, and the total equals a number that 3 can go in, then it's a factor of 3.

In a palladium atom, there are 8 electrons in p orbitals. This is because there are 3 p orbitals, each capable of holding 2 electrons, for a total of 6 electrons. Palladium has an atomic number of 46, which means it has a total of 46 electrons.

3

To find the number of orbitals in an element, you can use the formula 2n^2, where n is the principal quantum number. Each principal energy level (n) corresponds to the number of sublevels (orbitals) within that energy level. For example, in the third energy level (n=3), there are 3 sublevels (s, p, d) which contain a total of 18 orbitals.