Reply: You can just circle it since you can't easily solve for y.
Reply: Sorry! There was a typo that was corrected during the exam and I was sent the original from the professor so I forgot about the change. The correct version of the problem is the one in the solutions.
Reply:Sorry! I was in the process of uploading them but then I had to leave to eat dinner. They'll be up within the next ten minutes.
Reply: It's separable so get all y's to one side and all x's to the other.
Reply: I'll make the quiz short. As of now we have three full class days for review which is one more than I had originally planned.
Reply: I'm not sure what you mean. There is no split but the integral has infinity as its upper bound so you have to use limits for it.
Reply: Sorry for the late reply! I'm in the process of moving. To do this problem, first rewrite the integral as the integral of (1-x)1/3e^(-x) and then do integration by parts.
Reply: cos(pi/2)=0
Reply: I personally use (a,b) for intervals dealing with critical numbers. On the practice exam I put brackets because it was a restricted interval so the bracket end points werent critical numbers. On the midterm for tomorrow I did write "open intervals" in the instructions to clarify that you should use parenthesis.
Reply: The two got two answers doing perfectly correct work for the same integral so the answers should be equivalent. I want you to explain why they are. In other words why is (x^2+2)^2/2+C the same as x^4/2+2x^2+C?
Reply: Sorry! I just got home. It's up now!
Reply: I'll be on campus tomorrow around 8 because I'm carpooling but after that I'll probably be getting to campus around 9:45.
Reply: Sorry! Didn't see this until now. I'll start working on them. Hopefully they'll be up by tomorrow morning.
Reply: I was planning on posting them by tomorrow night. I can work on posting them sooner if needed.
Reply: That sounds like a great choice to me! :)
Reply: This is a u-sub problem so the real question you should ask yourself is how do you differentiate log(base2)x. This was a rule given back when you learned differentiation so you can find it in your notes or the book.
Reply: Have you refreshed the page? My page shows homework.
Reply: Sorry! I thought I posted it. It should be up now.
Reply: Important numbers are where the second derivative zero or undefined. There should be two for where it is zero and one for where it is undefined.
Reply: Just updated it!
Reply: Thank you! I'll update the website copy and the midterm.
Reply: Sorry! Webwork doesn't accept log_8(x) as a function but it does accept lnx so you need to do a change of base when you want to write log base 8. Use log_8(x)=(lnx)/(ln8).
Reply: I'm unsure what you mean. The problem gives you a function and wants to know what point that line is tangent to. The line it gives has slope 6 so what you have to do is calculate the derivative of the function that is given and set it equal to 6. When you solve for x you will get two nice values for where the tangent line has slope 6. Then you can use the equation of the tangent line to determine which x value is the right one.
Reply: Haha don't worry about number 5. We haven't covered that section yet! :)
Reply: Yes! The first condition should say x<-1. Thank you for letting me know!
Original P(t)=30.60-5.79(ln t). Steps P'(t)=0-0(ln t)+5.79 (1/t). Final P'(t)=5.79(1/t). Getting a little confused, thank you.
Reply: Yup all your steps look correct! Just so you know, you don't have to do the product rule for 5.79(lnt). You could use the constant multiple rule instead.
Reply: Sorry! I didn't realize that the question was worded strangely. What is wants is for you to use the second limit definition of a derivative i.e.. lim_{x->b}(f(x)-f(b))/(x-b).
Reply: I'm about to leave but in general, you can find me in Keller 418 from 8am-2pm (not including class time of course).
Reply: Try to use sqrt(u) instead. If that doesn't work then I can look at it tomorrow if you're comfortable with that.
Reply: Everything up to 2.4
Reply: It should be. I just checked and WebWork accepted that answer for me.
Reply: It is! It's just that the problem doesn't accept that as an answer so you have to type in "does not exist". This is one of the reasons I'm not making WebWork worth points.
Reply: Sorry! I added the link before I scanned the pages because I didn't expect anyone to check the website in those few minutes haha. It will be updated in the next five minutes.
Reply: No problem! Let me know if you have any questions/concerns!