If you select any major on this link, it displays total enrollment .
It shows 600 total for CS. And divide up by 4 years = 150
And CE is ~72. May be this includes transfer pool too.
Absolutely. It’s equally competitive as any other UC. We miss the standardized testing as comparing two students just based on gpa is not practical I think.
That means even these number are identical between UCSB and UCB. It does not tell the “whole story” because the distribution could be in many different shape and still give the same middle 50% range.
Note - the number of seats is different than the number of acceptances.
The reason that UCSB CS acceptance rate is similar to the UCLA CS acceptance rate while receiving less applications is because UCSB has a very small engineering program, typically only 110 people per year in a single CS major by my estimate.
Since UCSB removed engineering major and CS from TAG, I would think the chance of admitted to CS as a transfer is as “impossible” as current SB students changing to CS major. The reasoning is that CC students may have the required classes ( e.g. CS 16) but they do not have a “good UC GPA standing” that normally is required for capped major. Could the number of transfer students admitted to CS be found somewhere?
California applicants find out if they are ELC, statewide, both or neither after they file their UC application. Are you OOS or CA?
When will I find out if I’m designated ELC?
As an applicant from California, your application will be automatically screened for ELC eligibility when you apply. There’s no extra paperwork.
After submitting the application, you can log back into your application to see whether or not you’ve been designated as being in the top 9 percent of your class by selecting the “View how your application is reviewed” link.
Congrats to your son for getting into all those UCs for mech engr! Huge accomplishment and how amazing to have so many wonderful choices.
Here is the total enrollment for Chemical Engineering for 2022. Enrollment: 170, Fall 2022. You can do a back calculation as noted by @gauchoengineering to get an estimate of the acceptance rate. Divide the enrollment # by 4 and with a yield of 19%, you can get an estimate.