When in standard form find the eccentricity, center, foci and vertices of an ellipse

Learn how to graph vertical ellipse not centered at the origin. A vertical ellipse is an ellipse which major axis is vertical. To graph a vertical ellipse, we first identify some of the properties of the ellipse including the major radius (a) and the minor radius (b) and the center. These properties enables us to graph the ellipse.
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[@mackenzie1841]

I know this was posted a long time ago, but this is really helping me while I'm in quarantine. Thank you!!!

[@ceceliabauzon1065]

Your videos is very helpful for me as a student from Philippines 😊

[@barbz8026]

THAANNKKK YOU SO MUCH OMYGHOD IT’S LITERALLY 3AM RN AND I FINISHED MY SCHOOLWORKS BECAUSE OF THIS.

[@aramforever1264]

OMG sir you are amazing! You saved my life literally! I love your videos and thank you so much for taking time and making these great useful videos, we do appreciate your work and effort.

[@brianmclogan]

hahaha if I didn't make so many videos, that would be a great idea to edit out

[@iilongahamukoto904]

You're such a great teacher! I really appreciate your work!

[@GabyP17]

so jealous of your students. You're saving me through engineering college lol.

[@brianmclogan]

happy to be able to help you out! keep up the hard work

[@raubry]

Nicely done. Watched it twice, and then was able to go off on my own and find the centers, foci, vertices, and eccentricity of other ellipse problems. Thanks!

[@brianmclogan]

Reg Aubry awesome! happy to be able to help you out!

[@jasperabon4788]

Hello sir can i ask about c² in foci

[@joethecrow6382]

It's so that you can get -+ for the number ex C^2=16-4 --> -+sqrt(12). and then you would apply this to your Center(0,0) so your foci would be, (0-+sqrt(12), 0) for a horizontal elpsise and if vertical then (0,0-+sqrt(12)). I don't know if you needed this, but I hope this helps.

[@brianmclogan]

no kidding right?

[@mimakter4371]

Looks like they guys are in mission on breaking the door😁😁😁

[@badymojoy]

Yes, tell them to shut up and then cut that part out of the video. :)

[@pinman2000]

tell those kids to shut up in the backround

[@xandersotheraccount2356]

IRL johnny sins

[@brianmclogan]

haha

[@edelwafula378]

Sir,thank you very much, you're great and no one to compare with. You have saved my life. Therefore I really appreciate you too much. I love your videos.

[@eshaepperson5945]

i just have a question, why didn’t he actually square a and b?

[@BlurredLinez]

Very helpful thank you