Rotational Kinetic Energy | Physics

In this animated tutorial, I will teach you the easy concept of rotational kinetic energy in physics. Also, you will learn different examples of rotational kinetic energy equation in our daily life.
To learn more, watch this lecture till the end.
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#RotationalKineticEnergyDerivation
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[@stylic33]

Very useful lecture. Thank you for sharing.

[@kainatbatool622]

Thanks sir for this comprehensive video!🙂

[@mandalapuramesh470]

Excellent explanation sir. Please upload as many as videos

[@ndaandairforcecadets1913]

Thanks u sir 🙏

[@muhammadluqman3511]

The best way for learning 👍 but some topic are missing.

[@xeebtech8950]

Good lecture

[@irfantariq3241]

Superb

[@hussanirfan3941]

Kamal haii😇😇

[@Nasiraliparay]

Super

[@sandeeptrivedi8112]

Sir kindly make a video on sound please please please 🙏

[@nandinimondal9318]

"I" for hollow sphere is 2/3mr²

[@anand4843]

Post physics bsc videos

[@argoharto1198]

👍👍👍

[@NAJAMACADEMY]

Thank you so much...!!!
Wish you Godspeed...!!!
🙏🙏🙏

[@argoharto1198]

@@NAJAMACADEMY your conten is good, easy to understand
God bless you

[@noelxmir2050]

Punten hadir di pagi hari ashiap

[@grahamflowers]

There is no kinetic energy in a moving mass there is force Mv squared kinetic energy is the energy of consistent work from a consistent force regards Graham Flowers

[@allysonjanenitura7465]

the lecture is indeed useful, however, how did you get 1.62? isn't it supposed to be 0.162? I tried plugging the digits in my calculator and it says 0.162, I'm confused af.

[@NAJAMACADEMY]

I am sorry...
It may be calculation mistake....
🙏🙏🙏🙏

[@miyabhai6166]

0.162 my answer

[@islamicchannel8589]

Football is just like the spherical shell because footballs are hollow from inside. And the moment of inertia of spherical shell is 2/3MR^2. But sir, you used the rotational inertia of a solid sphere(2/5MR^2) for football at the end of video in calculating rotational kinetic energy.

[@ashmi-in6]

Footballs typically have layers of materials surrounding an inflatable bladder, making them not completely hollow like a spherical shell. The layers consist of materials like synthetic leather, rubber, and lining, which contribute to the distribution of mass throughout the volume of the football. Therefore, the formula for the moment of inertia for a solid sphere, \( \frac{2}{5} m r^2 \), is more appropriate for calculating the rotational inertia of a football. By Chat GPT 😅