yea that was pretty much like my community college. it was java -> c++ 1 and 2 -> data structs. then you could take the math stuff at the same time

And our weed out class was that the guy that taught those first two classes was real big on watching the freelancer sites to see if anyone was offering to pay to do his homework assignments.

lol shit and here the homework was optional for grade

two midterms and a final. final was 50% of your grade.

28 pages long and 3 hours to finish

Damn

Did you have tests or programs to write for the final?

yea it was rough

nope

all discrete math

Oh

but for classes that have programming, yes, but its on paper

That's rough

I've had tests that have the 'write a code block' questions, and I don't like them.

they tend to be coding interview difficulty problems

or as a lot of us here call them, iq tests

For the first discrete math final, we had to come in and use their lab to write a program to their specifications in I think three hours.

here was last falls intro to programming (first cs class you would take here) final
https://inst.eecs.berkeley.edu/~cs61a/fa18/assets/pdfs/61a-fa18-final.pdf

oh i wish we had that

FUUUCCC

I hate that pictures are only for pictures.

lol

Every time I fucking forget.

So many memes.

The funny thing was that there were two test days and you could kinda pick which one you wanted, in the sense that each class was set for one day, but you could take it the other day if you wanted. Anyway, the first day there was apparently trouble setting up the compiler, so they couldn't test their program for the first hour or so.

💔

lol the suspense

They got the full amount of time once the compiler was working I think, but still.

here is the discrete final https://tbp.berkeley.edu/exams/6398/download/

to give you an indea

Inserts "You know, I'm something of a *computer* scientist myself." Meme

🙃

If only

@TheCompanyMan
have fun
For continuous random variables,XandYwhereY=g(X)for some differentiable, bijective function g:R→R. What is fY(y)in terms offX(·),g(·),g−1(·)andg′(·)? (Possibly useful to remember thatfY(y)dy=Pr[y≤Y≤y+dy].)

Copy paste here we go

😝

😎

haha

no pics or laTex capabilities

Boy I'm getting real glad I did computer engineering instead of computer science

oh pfft ive got some problems for you too then