NEET Toppers' Gaming Olympics! Mrinal vs Haziq Ft.​⁠ @GamerFleet & @TechnoGamerzOfficial

Unacademy Spotlight
Unacademy Spotlight
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Published 2024-03-03
Get ready for the YouTube showdown you've all been waiting for! It's the Mrinal vs. Haziq challenge, and trust us, you won't want to miss a moment of this epic clash!
ft ‪@GamerFleet‬ ‪@TechnoGamerzOfficial‬

Team Blue, led by the one and only Mrinal himself, is geared up and ready to conquer the challenge. On the flip side, we've got Team Red, under the fearless leadership of the incredible Haziq, set to give their opponents a run for their money.

Both teams are getting some serious wisdom drops from NEET educators Anmol Sir and Chaani Ma'am, adding that extra layer of strategy to the games!

Picture this: an arcade buzzing with energy, featuring classic games like air hockey, bowling, and basketball. Watch as these teams showcase their skills, coordination, and teamwork in a bid to outshine each other. Who will emerge victorious? The tension is real!

But hold on, the excitement doesn't end with the games! Hosting this spectacular event are none other than the dynamic duo – GamerFleet and TechnoGamer.

So, whether you're #TeamMrinal or #TeamHaziq, grab your snacks, hit that subscribe button, and turn on notifications because this is a gaming event you won't want to miss! Join us for the ultimate Mrinal v Haziq challenge

Watch Anmol Sir on NEET Alchemy by Unacademy
yt.openinapp.co/l1v94


Watch Chaani Ma'am on Unacademy NEET Legends:
yt.openinapp.co/xuvpy

#SpillYourGutsFillYourGuts #neet #neettopper #neet2024
All Comments (21)
  • @ZR_Editzz.
    Tecno+Gamerfleet = GOD of THE GAMING WORLD ❤❤❤
  • @Tv_acc7890
    Gamerfleet and ujjwal the great dua 🎉❤
  • @nfgamer99
    Ujjwal bhaiya and fleet bhaiya 🔥🔥🔥🔥🔥🔥🔥🔥
  • @saum.exe.8100
    Everything is temporary but Haziq is permanent 😭
  • @Justmeeee19
    That doesn't matter Haziq❤ we still love you 💗✨ and you were so close so don't be disheartened keep shining 🌟
  • @LEARN-WITH-DR-AIIMS
    To find the acceleration ratio, we can use Newton's second law, which states that acceleration is directly proportional to the net force applied to an object and inversely proportional to its mass. Let's denote: - \( F_1 \) as the initial force, - \( F_2 \) as the doubled force, - \( m_1 \) as the initial mass, and - \( m_2 \) as the halved mass. According to the scenario: - \( F_2 = 2F_1 \) (doubled force) - \( m_2 = \frac{1}{2} m_1 \) (halved mass) Using Newton's second law: \[ a = \frac{F}{m} \] The initial acceleration \( a_1 \) is: \[ a_1 = \frac{F_1}{m_1} \] The final acceleration \( a_2 \) is: \[ a_2 = \frac{F_2}{m_2} \] Substituting the given values: \[ a_1 = \frac{F_1}{m_1} \] \[ a_2 = \frac{2F_1}{\frac{1}{2} m_1} = 4 \times \frac{F_1}{m_1} \] So, the ratio of the final acceleration \( a_2 \) to the initial acceleration \( a_1 \) is: \[ \frac{a_2}{a_1} = \frac{4 \times \frac{F_1}{m_1}}{\frac{F_1}{m_1}} = 4 \] Therefore, the acceleration ratio is \( 4:1 \).