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Which statements below apply to the the principal quantum number n? [Select all that apply]It gives information about size of the orbitalIt gives information about ...

Question

Which statements below apply to the the principal quantum number n? [Select all that apply]It gives information about size of the orbitalIt gives information about energy of the orbital:It describes the orientation of the orbitalIt determines the shape of the orbital;It ranges from (to + € , including 0.It must be an integer ranging from 0 to (n - 1)It must be an integer greater than zero:

Which statements below apply to the the principal quantum number n? [Select all that apply] It gives information about size of the orbital It gives information about energy of the orbital: It describes the orientation of the orbital It determines the shape of the orbital; It ranges from (to + € , including 0. It must be an integer ranging from 0 to (n - 1) It must be an integer greater than zero:



Answers

Which of the following statements concerning the four quantum numbers is false ? (a) $n$ gives idea of the size of an orbital (b) $l$ gives the shape of an orbital (c) $\mathrm{m}$ gives the energy of the electron in the orbital (d) s gives the direction of spin of the electron in an orbital

Hello students in this question we have to tell which quantum number? Which quantum number difference defines the orientation of or bitten of orbital mm space in space around the nucleus Okay. Around the nucleus. So the magnetic quantum number that is M. L. Defines the orientation of orbital in this space. In other words we can say that the value for the Ml described whether the orbital lies along the X. Comma Y or their access um Pretty graph Okay. With the nucleus of the atom at the origin. Okay. So hence this magnetic quantum number is the correct answer of the problem hangs from the given options option C is the correct answer for this problem. Okay so there are a total four quantum number. That is principal quantum number. My eyes emit quantum number or angular momentum quantum number and next one is magnetic quantum number and the spin quantum number. So you have to learn the properties of that. Okay thank you.

Hi, everyone. This is problem 48 from chapter seven. In this problem, we're gonna talk about orbital characteristics. Here we have each of the three characteristics we're gonna discuss. Let's start with the principal quantum number then this typically corresponds to the energy shell level, so and can be any integer, which is one to three and so on. And if we want to look that are actual energy shells to draw our nucleus and then her shells. This is the equals one shell. Then if we do another, this is the end equals to shell. And then we can keep going and adding on to our principal quantum number. And this is also describes the distance of this shell to the nucleus. Now our angular momentum quantum number corresponds to the shape of our show. And this can be many number zero to end minus one. So, for example, say sorry. This is not in this would be l so l can be any number zero to n minus one. So say, if our principal quantum number was too. That means our l can be zero or one. So physically, what this corresponds to is are different sub shells. And we know our sub shells. We have, yes, he Mindy, to name a few. And these are different shapes. So s looks like a sphere. He looks like a dumb bell, while de looks like to dumbbells overlapping each other and then the a magnetic quantum number M o we're corresponds to the orientation of our shell in space. And this can be any number zero plus or minus l. So again, let's use our example of the principal quantum number at n equals two. So this would mean, oh, are ml number could be zero, or plus, um, plus one or minus one. And physically, let's use our P sub shells. For example. We know that P also has the p x, p why and pz And this is just which way the shell is oriented in space. So X, y and Z referred to the x y and Z plane

The principal quantum number. And relates to the energy level in which the orbital eyes. So if an equals to for instance that's the second energy level in the anna the angular um momentum quantum number L. Relates to um Mhm. The type of orbital. So for instance you could have an S. Orbital or aPI or A. D. And those correspondent different L. Values. Um which would be 01 and two respectively. Yeah. And then the mm sub L. Or magnetic quantum number um corresponds to the orientation or the shape of the orbital. So for instance if you have a p orbital you could have um several three different M sub L values. And if you consider the coordinate plain you think this didn't get it very roughly drawn coordinate plane. That's X. Y. N. Z. You might have. The P. X. Orbital is oriented around the X. Axis symmetrical about the X. Axis. And that is uh distinct from the one oriented about the Y. Axis and Z. Axis. And that's distinguished by the magnetic quantum number of value.

Okay, So what we are given is and equals 23 and equals to zero. M l is equal to zero. So principal quantum number is And so it will be three l zero. That means S and M l zero. So this is three s Andi. How can I did the mine? Two electrons will be m s equal Do plus half, which means upward spin M s equals two minus half, which means downward spin. So this is how I will difference here between them two electrons present in the same


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