Bridging the Gap to Maths at University
About this course
This course introduces many of the topics that you'll encounter at university. As graduates of the University of Cambridge, we know the topics and content we wished we'd seen before starting first-year lectures. Taking this course will put you in a stronger position to stay ahead of fast-paced university life.You'll get access to all of the videos from the course, along with accompanying worksheets for each video. This will allow you to absorb the content, before putting what you've learnt into practice.By the end of this course, you will have:Excellent preparation for tackling first-year university mathematics lectures and problemsBasic knowledge in several different fields of mathematics, so that you're ready to conduct further independent researchUnderstanding of how your pre-university knowledge flows into the structure of university mathematics You may have noticed that our course structure does not list the exact topics that we'll be covering in this course. This is intentional, since one of our key selling points is that we're giving you a concise presentation of the content we wished we'd known before entering university (instead we've given each lecture a 'code'). This will also help you to understand what areas of university-level mathematics you prefer. This is especially important, since you may have pre-conceptions about preferring pure over applied, or vice-versa. Our course will demonstrate that it's extremely possible that your interests change while studying mathematics. Watch our 'Pure vs Applied' video for more detail, but the key point is that the 'pure' of pre-university mathematics becomes the applied of university mathematics. Pure maths at university is even purer still - you'll spend hours, days, weeks showing that the mathematics you've learnt so far has a rigorous foundation. Applied maths takes the techniques that you've learnt (such as Calculus), extends them significa
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What you'll learn
- preparation for first-year university mathematics
- basic knowledge across multiple fields of mathematics
- understanding of the relationship between pre-university and university mathematics
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