Okay. I am a dual-enrolled high school student that is currently taking Calc 3 as a senior.
Our teacher gives us a preparation assignment before each class and we get assigned a problem or two, which usually take 2-3 hours to write up in good form. We usually have to use a graphing tool (calcplot) to show vectors being parallel and such. If the work is 100 percent correct with no errors and explained sufficiently, then we can earn a 10 on an assignment. A score of 9 or 8 is given if the work isn’t clear enough. If there is a mistake in the work but the overall assignment is still correct, we get a 7. A 6 or below can be given if the solution is found the wrong way or it is incorrect.
Our tests consist of 30 percent take home. This is great, except that these 6-7 problems must be completely correct. If an error is made it is a 4/5, even for sign errors, if the answer is correct but the method is incorrect or not what is called for we may get 3/5, an incorrect method and wrong answer is a 1 or 0. The in-class tests themselves are quite difficult, so our teacher allows a partner test. It is rare for students to finish early at all in the 80 minute period. About 75% finished the first test on time. There is usually a difference of 5-6 points out of 100 (this includes sign errors) between partners, mostly due to how clear and thorough the answer is.
After our 4 tests, there was an entirely take-home test on Chap 16 of the Stewart Textbook. I correctly answered every single question in a well done fashion, and the work was very clear. All solutions were correct, but I forgot to restate a solution which was already there. I got a 90 on this exam for not explaining a transformation on this problem
“What simple closed curve C gives the maximal value of An inegral? What is
the maximal value?”
Because we needed to delve into why a circle could be this simple closed curve , and why this was correct, and why they were equal to another with another explanation.Just stating that they were equal because of dq/dx-dp/dy was not adequate. On two other problem I showed the correct answer and tried to explain them. Our teacher did not want an in depth explanation or proof for these problems, and I made an error in my explanation, even though this explanation was not needed.
Is this normal for a professor, or am I just not used to it?