#Bc calculus 2016 response full
#Bc calculus 2016 response series

was asking where something was increasing (or decreasing, I don't quite remember) (I don't know if that helps to spark your memory)Ĥ.a.

#Bc calculus 2016 response full

Same problem as the last, could've just left it unsimplified and got full credit, but w/e.ģ.d. Apparently I can do AP Calculus and get near perfect practice tests but can't do rudimentary math skills (forgot what the damn hell to do with those zeros in long subtraction - I don't think I've ever derped so fucking hard before)). Same reasoning for why I remember my calculator was about to be taken when I realized it had an input function, so I quickly integrated it and had to hand subtract, which I REALLY fucked up. (I know because I fucked up in the simplification, forgetting to divide by the 40 and got something like (9pi/40) + 20pi+200pi, and it's been irking me ever since because the simplification will probably make my answer wrong when I could've left it unsimplified and got it correct).Īnd for 1.c, it was 50000 + 7836 (or w/e something high 7000's and ending with a 6), -8050, and you got like 49786 L.

The value for the volume of the funnel was (9pi/40)+5i+50pi, or 2209pi/40.

Hope this helped and let me know if i have errors cuz i wrote this purely from memory.

#Bc calculus 2016 response series

Just use dy/dx and d^2y/dx^2 to figure out that you have dy/dx=0 and d^2y/dx^2=-4, so it's concave down and therefore local max.Ĭ) You wanted to find the limit of some random thing, at g(-2)=1 and apply l'hopitals twice using dy/dx and d^2y/dx^2, and you get -1/3.ĭ)here you wanted to solve (I FORGOT anyone remember this part)Ī) Taylor series, you get like 1-(x-1)/2+((x-1)^2)/8-((x-1)^3)/24 or somethingī) you get -1