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You Will be Cooked and Deep Fried, lil bro!

1.1M views · Aug 27, 2025 · Education

Comments · 1.2K

  • @black_jack_only · 9 months ago

    The question should be like " prove that x=9 and y=4" for those saying the answer by just looking at it

    742

  • @AhmedAhmed-ry4og · 1 year ago

    The video:😊<br>The title:💀

    1.2K

  • @randomperson-zd9ve · 1 year ago

    X=9, y=4 just by looking

    3.3K

  • @Jiteshlast · 1 year ago

    It feels good when someone remembers the name of S. Ramanujan.

    911

  • @max_gaming_alt · 7 months ago

    Guys our teacher got consumed by brainrot 😞

    119

  • @agytjax · 1 year ago (edited)

    I don&apos;t think this is a hard problem. The fact that x, y are integers is a big hint. <br>1) As sum of the sqrt &nbsp;of integer and an integer is an integer from the two equations, x &amp; y must be squares. <br>2) x &gt; y (as the sum where x appears is greater) <br>3) From eq. 1, we have y must be a square &lt; 7 and from eq. 2, we have x must be a square &lt; 11, so y = {1,4} and x = {1,4,9} &nbsp;<br>From (2) and (3) above, &nbsp;x = {4,9} and y = {1,4}. <br>Checking with x = 9 in eq. 2 yields y = 4. If we check with x = 4, y = sqrt(7), which is not possible as y must be an integer &nbsp;<br>Therefore x, y = {9, 4}

    225

  • @ChessDEMIGOD2009 · 1 year ago

    we can solve this using bounding also quite easily <br>root x = 7-y&gt;0 this implies y &lt; 7 and is a perfect square <br>hence y = {0,1,4} <br>also x = 11 - rooty and x is a perfect square <br>putting values of y(0,1,4) which satisfy the above eq <br> we get x = 9 and y = 4

    34

  • @Invisibleman-ijk · 10 months ago

    Why do I feel so stupid as soon as I saw the comment section, I&apos;m just a highschool freshman dawg

    24

  • @Subtlenimbus · 6 months ago

    Ah yes, one of the mathematicians of all time.

    11

  • @_kartik_chauhan · 11 months ago

    I like to watch these videos they liberate my brain from social media junk ....

    178

  • @timmiddleton9227 · 1 year ago

    I&apos;ve become fascinated by math too late in life. I muddled through in high school before understanding the beauty in it.😢

    10

  • @carforlife-r1p · 1 year ago (edited)

    everyone is talking abt trial and error, and rn if i say &apos;solve WITHOUT trial and error&apos;, everyone will go against me saying something like &apos;end result is same&apos; or &apos;at least i solved it&apos;. for objective its ok we need quick answers but subjective, u NEED to know the way

    17

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