Recent content by qwerty11

Thanks so much! This is exactly what was messing me up. Dono why I didn't think of that. Thanks again!

Homework Statement So I've worked this problem for awhile. Its a several page of math problem with optimization, legrangians, cramers rule, etc to get to this point. All I need to do now is by hand solve this equation for x and y with the constraint. Homework Equations -0.03x^2 + 40x...

Im majorly confused. I have attached a sheet of my calculations. If you could just point out my error I would like to fix it.

Ok so I have 4pi^2-170pi for 3 correct?

How would you integrate the p^2 since there is no variable for that integration?

The same ones I used for part one? 2pi over 0 and pi over 0?

No bound for that integral?

I do not believe so. I am totally lost for parts 3, 4, & 5.

Unfortunately no. This is all the information I was given.

I am having difficulty figuring out both unfortunately.

Please help. I need this answered by tomorrow morning. The question is: Compute the average temperature over the Earth's surface given the fact that the Earth is a sphere with radius a=p. The temperature model is given by the linear transformation T=2(deg)+85sin(φ), with a 90deg rotation...

Please break down how this solution was reached for me. -3.2=-M(5)e^-((0.025)(.8))[377cos(377*0.08)-(0.025)sin(377*0.8)] M=1.73 Thank you soo much!

Shouldn't it be 220*10^-3/(6/4.9)=x lnx=lne^... lne^/lnx =ans??

When I divide 220*10^-3 I don't get the same answer.

Heres the solution I have: 220*10^-3=(6/4.9)(1-e^((-t*4.9)/(140*10^-3)) e^(-4.9t/(140*10^-3))=08203 t=5.658 Could somebody expand this more for me please so I can see the mathematical operations to get to this solution?