Parametric Equations

[@somerandomduckiguess2781]

You have literally saved my life. You explained it so simply. I could hardly understand the way my teacher taught it. Thank you.

[@dmc8129]

Thank you science Jesus, you're a lifesaver

[@HelloHeloWorld]

I am again, expressing my gratitude towards your reletntless efforts into educating, what I assume is mostly young teens, but even I - a whole 22 year adult who failed at math in high school and somehow doing computer science nowadays - without your videos, I wouldn't be anywhere near the (pretty humble) level I am now at mathematics. I am very grateful. Thank you.

[@sweatydood5118]

He's finally about to get to what i hope is vector calculus. Im literally dying in my classes rn D:

[@erwinleo7337]

It is been four years since you posted this comment. How is your studies? did you finish the calculus course because I am in the same shoes of yours now. I'm literally gasping of air in my cal classes.

[@Gab-ok1mr]

vector calculus BatChest

[@NewWesternFront]

@@erwinleo7337 you surviving?

[@ivoryas1696]

​@@Gab-ok1mr Bruh _wut?_

[@ivoryas1696]

​@@erwinleo7337 Same question here, tbh.

[@SaimKhan-xj5um]

you are such a great teacher Dave,I owe you at least 100 subscribers ;D

[@zerodegreescelsius]

Thank you! This is the best explanation of parameterisation I've ever come across!

[@prasoonpandey1184]

Thank you for the simple explanation. It was really easy to underatand.

[@ritardstrength5169]

Thank you, much clearer than my textbook

[@a-google-user07]

thanks prof , this was so easy and great

[@growth_space]

you are amazing Professor

[@Bilibili_KvpYk]

My teacher said that this would be helpful dealing with differentiation, thanks for explaining

[@txubbsy]

Beautiful explanation

[@BloodClanResurrection]

Thank you so much for actually making this make sense. My textbook was absolutely no help with this.

[@chinnuprasad8739]

Superb DAV sir

[@ArslanMagomedov286]

Oh I did not realise that it was this easy to do. Thanks

[@abdullahqureshi5934]

This is exactly how you make things simple 🎖️🎖️

[@SackbotNinja03]

I was always confused, but now I understand that they are two separate functions they aren’t so complicated anymore

[@indiecowan33]

thank u adam driver

[@ProofDetectives]

Asslam o alikum. Thank you for the explanation professor Dave. Have a good day.

[@chupbey7814]

Listen to the intro song in 1.5× you'll love it !

[@chupbey7814]

Yeah somewhat 😂😂

[@あい-ueo]

I learned this in japan when I was 13 years old... I was right not attending the community college class today I appreciate Dave's great work though

[@chandinireddi]

Super explanation sir Thank you sir

[@wanx891]

I dont understand why I'm paying my tuition for a world top 30 school for. Thank you by the way;)

[@tituskariuki4254]

Which school is that?

[@SamStarrs]

Uhhh weird flex

[@peterk.2108]

Top 30 what in the fuck

[@peterk.2108]

@@SamStarrsI wanna fight him

[@BigBentley69420]

Bro science Jesus, you literally saved me. Thank you so much!!!

[@lukaavni5195]

all my homies love science Jesus

[@aryansaxena4978]

thank you so much dave

[@SteelBB9]

quite easy but very helpful

[@alizaa7091]

so helpful!!

[@rafi-sl4yq]

Thanks man

[@manismanai2276]

thanks..

[@aadilnabiwani2878]

Nicely done , but would you make a video on why we need parametric equations or what made us to think of parametric equations , why these ??

[@ProfessorDaveExplains]

that is explained in this clip.

[@taihatranduc8613]

thank you

[@jubayeralam8358]

Thanks dude

[@himanshurathod6472]

Make videos on conics also. Eclipse, parabola, hyperbola.

[@ProfessorDaveExplains]

buddy, i did that. go back through my mathematics playlist.

[@OkSid300]

I think a little recap is in order… Before entering the advanced stuff.

[@quosswimblik4489]

Manipulate[ ListPlot[Table[ If[t > d, {(e + 1) Cos[t], (e + 1) Sin[t]}, {(e + 1 - c (t/d)) Cos[ t], (e + 1 - c (t/d)) Sin[t]}], {t, 0, Pi, 0.011}]], {c, 0, e + 1}, {d, 0.011, Pi}, {e, 0, 4}] That's the mathematica code for what I call triangular curves. What I want to achieve is a tetrahedron curved surface version for one face. all I can do is this. ParametricPlot3D[{Cos[u] Sin[v], Sin[u] Sin[v], Cos[v]}, {v, 0, Pi}, {u, 0, 2 Pi}, Mesh -> 5, BoundaryStyle -> Black, PlotStyle -> FaceForm[Red, Yellow]] Please help me with my homework dr who is trying to help me learn future maths and I'm stuck, I'll be going baldly where no one has gone before by the time i do it myself I need help.

[@NewWesternFront]

yeah this shit really do be making me go baldly

[@drealslimshady]

love u

[@tGoldenPhoenix]

Done.

[@aveinmovil]

All is ok but what that face at the end of the intro means? you go forward really happy and then something happen, what was it?

[@NewWesternFront]

fart

[@debbiekalima4541]

thanks loot

[@elaineharvey5990]

05102020 Review

[@togwswtawog]

...

[@samuraimaster5270]

Niceee

[@Chrisymcmb]

Noice

[@namphan9317]

thank you jesus you save my life