Most of the people who I know that took 250A without 114 took H113 so you might be a bit behind. I've finished my requirements for the math degree and I had quite a bit of trouble when I was enrolled in 218A because the prereqs were severely understated and the pace was extremely quick which...
Econometrics -- Economics (ECON) 240A [5 units]
Description: Basic preparation for the Ph.D. program including probability and statistical theory and the classical linear regression model.
Financial Engineering Systems I -- Industrial Engineering (IND ENG) 222 [3 units]
Description...
Physics for Scientists and Engineers -- Physics (PHYSICS) H7A [4 units]
Course Format: Three hours of lecture, one hour of discussion, and three hours of laboratory per week.
Prerequisites: High school physics; Math 1A or 1AS; Math 1B or 1BS (may be taken concurrently); Math 53; Math 54...
berkeley is a great school. the professors are really enthusiastic about the material and really go out of their way to help the undergrads. Also, i enjoy the flexibility of the applied math major since it allows you to pick a concentration for the type of applied math you want to do.
4th year applied math/econ double major at UC Berkeley. I thought i'd post course descriptions since course titles don't really mean much.
Introduction to Partial Differential Equations -- Mathematics (MATH) 126 [4 units]
Description: Waves and diffusion, initial value problems for...
Coming from a CSU, your priority would be rather low because community college and intercampus UC transfers would have priority over you. Keep your gpa as high as possible and hope for the best. I used to goto UCSB but i decided to transfer to a community college so i could get higher transfer...
About 2 years ago, i graduated from high school with a 3.1 unweighted gpa but managed to get into UCSB because of my high ACT scores. After a year at UCSB i decided to withdraw and attend a community college for a year so that i could transfer. Despite having numerous Ds and Cs in algebra and...
So my book says that to solve a PDE by separation of variables, we check the three cases where λ, the separation constant, is equal to 0, -a^2, and a^2. But in this particular problem, instead of substituting λ=0, λ = a^2, λ= -a^2, they substitute the entire coefficient of X, (λ-1)/k =0, (λ-1)/k...
You might find this interesting: http://online.wsj.com/article/SB123119236117055127.html
"The study also considers pay, which was determined by measuring each job's median income and growth potential. Mathematicians' annual income was pegged at $94,160..."