Your calculus 3 teacher did this to you

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Your calculus 3 teacher did this to you
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If Billy has 5 apples and he eats 3 apples how many apples will John have?

edre-gk
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Wouldn't x^2 just be brought outside the integral as it is a constant with respect to y?

jesusthroughmary
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x^2 is treated as a constant, so you get x^2 * integral(1dy). Final answer is (x^2) * (y) + c

thearizonaranger
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If john have 2 apples, and jason is gay, how heavy is pluto.

FakeExotic
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it actually depends if y = f(x) in any way, if yes, it's yx^2 - int y dx^2 + C or yx^2 - int 2xy dx + C. If not (y is a constant), then yx^2 + C
but this is kinda obvious since when y = A (some other constant than C), then int x^2 dy is zero. (We know that dS = 0 is S is a constant)

Pomato_guy
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We all smile till we have to solve quintic integrals.

liviu
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Calculus 3 teachers watching be like: 👀

reidpattis
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everyone commenting on what they think the answer is and i’m here just like wtf did he write

_cmoreno_
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If John has 2 fish and catches 3 more fish, how many apples does John have?

Tyler.the.contentcreator
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x²y + C(x) should be the best answer we can get

not_vinkami
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sus meter is 1000% when you see something like this

tubeman
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When "don't forget the +C" becomes "don't forget the +f(x)" :

channelbuattv
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is this the legendary multivariable calculus?

khangbwe
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x is constant so the integral is x²(y+c) = x²y+x²c. But as x²c is made of constants, we can also call it a constant C (const.×const.=const.). So the answer is x²y+C

Anmol_Sinha
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For this one, just multiply x^2 by y, then add the constant. This integral would therefore be x^2 * y + C.

somebody_
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Use brain
X^2 is constant so constant out and y integrates to get y

alchemy-is-official
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Treat x^2 as a constant. And the answer is x^2*y+C

johnjoseph
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I wish my calc 3 teacher did this in a test 😂😂

Fab_DC
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y=x² [just assume]
dy/dx=2x
dy=2xdx

Integration of x²dy =integration of 2x³dx=x^4/2+c

KM-omhm
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Oh, that's easy. x^3 is just a constant in the y world, so you just multiply it by y and add the C. Thus, the answer is yx^3+C.

Deejaynerate
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