Message from @2Lazy2BeOriginal

Discord ID: 798029042405081098


2021-01-10 23:40:24 UTC  

I am having dinner. Gimme a few minutes 👀

2021-01-10 23:42:57 UTC  

You are on the right track. Sub in x into the second equation and solve for y. Then sub the result of y back into the first equation

2021-01-10 23:43:35 UTC  

I did sub in for x but I think I did something wrong because it wasn't an interger

2021-01-10 23:43:59 UTC  

I did sub x= y+30 to 3x + y^2 = 189

2021-01-10 23:44:30 UTC  

than distributed and made it standard form and got y^2 +3y -99

2021-01-10 23:55:52 UTC  

This I don’t even know where to start

https://cdn.discordapp.com/attachments/789559270828015697/797977041059446784/image0.jpg

2021-01-11 00:55:59 UTC  

https://cdn.discordapp.com/attachments/789559270828015697/797992166013403147/CamScanner_01-10-2021_19.55_1.jpg

2021-01-11 01:00:47 UTC  

Oh I had a feeling it was (x+3) but didn’t go with it

2021-01-11 01:03:34 UTC  

https://cdn.discordapp.com/attachments/789559270828015697/797994071645356082/CamScanner_01-10-2021_19.55_2.jpg

2021-01-11 01:04:25 UTC  

oh I don't even know what you did

2021-01-11 01:11:50 UTC  

idk if in this context is if this is where the parabolas collide with each other or not

2021-01-11 01:16:50 UTC  

do I factor out a t to make a linear equation?

2021-01-11 01:17:11 UTC  

the teacher knows that I didn't do it because idk the steps and likely she never taught me

2021-01-11 02:15:34 UTC  

no. you equate the two equations together (at least from my initial read through/thought process), and solve for time. the purpose is to find a time where both cultures have the same amount of cells/unit area

2021-01-11 02:27:39 UTC  

So put equation a at left side and equation b at the right side?

2021-01-11 03:18:23 UTC  

yes. just make them equal to each other (ie. both equations have the same end result)

2021-01-11 03:19:16 UTC  

Wow I still don’t understand

2021-01-11 03:20:48 UTC  

But why 2 specifically?

2021-01-11 03:21:33 UTC  

yea it is

2021-01-11 03:21:42 UTC  

Sorry, missed that message before😅

2021-01-11 03:22:30 UTC  

Dw don’t know to solve the final one other than perhaps graphing

2021-01-11 03:22:45 UTC  

because I know s(t) is basically y

2021-01-11 03:23:33 UTC  

Or use elimination idk

2021-01-11 03:31:42 UTC  

So i followed it up to this point

https://cdn.discordapp.com/attachments/789559270828015697/798031350988144670/Screenshot_20210110-203116_Discord.jpg

2021-01-11 03:33:23 UTC  

What i think you'd do from here is add .01 t to the other side (canceling it out on the left). Then I'd divide by t so that we have .0015t on the left and .01 on the right. Then if you divide by .0015 on either side you should get t=.01/.0015 and whatever that ends up being is an answer.

2021-01-11 03:34:38 UTC  

I still don't get it, maybe I should see if I can use the quadratic equation and remove the S(t)

2021-01-11 03:37:08 UTC  

I just did elimination and got to 0.0015 t^2 - 0.01t = 0

2021-01-11 03:37:20 UTC  

Which is where I got

2021-01-11 03:37:24 UTC  

ok I could factor a t and solve to t

2021-01-11 03:38:11 UTC  

Then you have (t)(.0015t+.01)=0

2021-01-11 03:38:23 UTC  

it's just simple algebra. moving equations on the right side all over to the left (switch the sign) so the right is now zero

2021-01-11 03:38:37 UTC  

I would imagine there would only be 1 solution then since it's quadratic

2021-01-11 03:38:47 UTC  

sorry if my shortcut is confusing 😓

2021-01-11 03:38:47 UTC  

Yeah, that much i get

2021-01-11 03:39:00 UTC  

it's also 0,0 since they have the same vertex location

2021-01-11 03:39:12 UTC  

okay, good. i often made tiny mistakes so it's good that you double-checked me on that

2021-01-11 03:39:52 UTC  

yes, kinda. that's after you set the equation to 0

2021-01-11 03:40:22 UTC  

ok I just factored, solved for t and got 6.66

2021-01-11 03:40:34 UTC  

I"m on the right track, I think I can solve this right now

2021-01-11 03:43:39 UTC  

ok so my final answer is 0.287, idk how f(x) even works

2021-01-11 03:46:57 UTC  

oh wait I forgot the square