Do I Need to Take Calculus II at MIT if I Get a 5 on AP Calculus BC?

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SUMMARY

Students who score a 5 on AP Calculus BC are not required to take Calculus II (18.02) at MIT, as Math 18.01 is deemed equivalent to both Calculus I and II at most institutions. However, for those majoring in mathematics, it is advisable to enroll in 18.014 and 18.024, which focus on Calculus with Theory. The discussion emphasizes that AP Calculus often lacks depth in proofs and mathematical reasoning, which are crucial for advanced studies.

PREREQUISITES
  • Understanding of AP Calculus BC curriculum
  • Familiarity with MIT course numbering (Math 18.01, 18.02, 18.014, 18.024)
  • Knowledge of mathematical proofs and theory
  • Awareness of the differences between high school and college-level calculus
NEXT STEPS
  • Research the curriculum for MIT's Math 18.014 and 18.024 courses
  • Explore the differences between AP Calculus and college-level calculus
  • Study mathematical proofs and their applications in calculus
  • Investigate the implications of calculus knowledge for various majors, such as economics and chemistry
USEFUL FOR

Prospective MIT students, particularly those majoring in mathematics, economics, or chemistry, as well as educators seeking to understand the differences between AP and college-level calculus.

Nerd10
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If I get a 5 on AP Calculus BC, do I still have to take Calculus II at MIT? Or I don't have to take it?
 
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A Google search on "MIT advanced placement" led me (after a couple of clicks) to this page:

http://web.mit.edu/firstyear/2017/subjects/incomingcredit/ap.html#math

Math 18.01 appears to be equivalent to most other schools' Calculus I + II, as the next course is 18.02, multivariable calculus.
 
Thank you.
 
Nerd10 said:
If I get a 5 on AP Calculus BC, do I still have to take Calculus II at MIT? Or I don't have to take it?

If you're planning on majoring in math then a 5 on Calc BC shows nothing about whether you have learned calculus. You would want to take 18.014 and 18.024 at MIT, Calculus with Theory. If you can understand Apostol or Spivak and do the problems, then you don't need MIT's calculus classes.

AP level understanding is good enough if you're going to be an economist or a chemist, where you don't have to really understand the math, but just be able to use it as a tool.

The basic problem with AP level high school calculus is that it skips the proofs and real mathematical thinking and just teaches you a bunch of techniques. Sometimes you get better, but as it's not necessary for the AP test that takes an exceptional teacher.
 

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