Hi all
So I'm having a really hard time choosing to pursue a specific field of science. How did you choose your specialty of science, why did you pursue it?
Hi, can anyone give advice on whether I should switch my major from chemistry to physics?
I'm not the best at physics, so will it be too hard? Does physics get significantly harder in upper years?
If you put in the work and effort to keep up with the classes, is it possible to do well? Or is...
Not sure if this is the right section to post this..
I have 3 measurements and was trying to take the average of the measurements and calculate the error of the average:
replicate 1 = 8.9 (+/-) 0.71mg
replicate 2 = 9.3 (+/-) 0.69mg
replicate 3 = 8.8 (+/-) 0.70mg
I get an average of 8.9333...
Not sure if this is the right section to post this..
I have 3 measurements and was trying to take the average of the measurements and calculate the error of the average:
replicate 1 = 8.9 (+/-) 0.71mg
replicate 2 = 9.3 (+/-) 0.69mg
replicate 3 = 8.8 (+/-) 0.70mg
I get an average of 8.9333...
Homework Statement
How do you solve cosx=-cos2x?
The Attempt at a Solution
I've tried graphing it, but just wasn't able to crack the solutions
Thanks for help!
Homework Statement
I'm having problems understanding what F(x,y,z)=k means. What does "it is a level surface of a function F of three variables" mean? If it's a surface, why not describe it as z=f(x,y)?
Thanks
Homework Statement
So the example says fx(0,0)=0 and fy(0,0)=0 (the partial derivatives).
When I try it I'm getting functions that are not defined at (0,0):
f(x,y)=xy/(x^{}+y^{})
so for example,
fx=[x(x^2+y^2)-2y(xy)]/(x^2+y^2)^2
fx=(x^3+xy^2-2xy^2)/(x^2+y^2)^2...
Homework Statement
http://i.imgur.com/F6qLL.jpg
In the example, it says if the approaching path of the limit is y=x^2 and x=y^2, the limits are 0. I can see the limit is 0 for approaching in the path of x=y^2 since the function becomes f(x,y) becomes f(y^2,y)=3y^5/(y^4+y^2) \rightarrow 0 as...
Homework Statement
In this example, the range is stated to be z=[0,3].
It shows 9-x^2-y^2<=9 which implies sqrt(9-x^2-y^2)<=3
But why don't we consider -3 as well?
Thanks
Homework Statement
http://i.imgur.com/6j8W6.jpg
I'm trying to understand that example in the text. I can imagine a curve on a sphere having the derivative vector being orthogonal to the position vector. What I don't understand is, how does "if a curve lies on a sphere with center the origin"...