Homework Statement
A triangle has sides of length (n2+n+1), (2n+1) and (n2-1), where n > 1.
(a) Explain why the side (n2+n+1) must be the longest side of the triangle
(b) Show that the largest angle, θ , of the triangle is 120º.
Homework Equations
In a triangle of sides a, b...
Sorry, I'm just trying to write an explanation to how I came up with the theoretical value (the red line). So you just look at the trend lines from the values in post #10?
How do I use the stuff we did earlier with Ohm's law to explain this?
Hi, I tried plotting my actual values on the 1/U_v and 1/n axis:
I'm still not sure I understand your graph explanation. But if I know the gradient, then I can plot a line using the points (1/5, 1/0.92) and get something like this:
So we can use this line to find the theoretical value...
Ohh ok I get it now :)
So, if I expand the "R" and neglect the R_s, I would have:
U = [(R_v + R_b/n)U_v ] / Rv
But how would I know R_b? Or do I just use n = 1,2,3,4,5 and plot five lines with R_b on the x-axis?
Thank you so much DrDu!
I understood everything up to
Also, how would I know what R_V and R_b is? Why did you arrange to find U, not U_v? Isn't U_v the value on a volt meter we want to find out?
Hi, sorry I haven't replied in a long, long while. Borek, yes I was reading the wrong scale :P
The real averages are:
1 layer filter paper 0.1400 mA
2 layer filter paper 0.1800 mA
3 layer filter paper 0.1804 mA
4 layer filter paper 0.1820 mA
5 layer filter paper 0.1840 mA
I understand...
I don't know what that means :(
But I'm using something like http://images.wikia.com/schools/images/0/05/Newvoltmeter.jpg. One's connected to the black and the other one's connected to the nearest red (I believe that's 0-3 V).
I did an experiment testing the thickness of a salt bridge (made of filter paper soaked in potassium nitrate) on the voltage produced from Zn and Cu half cells.
This is similar to a thread someone made back in 2007.
But I have no idea how to explain my findings or whether the thickness...
I'm trying to prove a statement using as many different methods as posible. I heard long ago that this is a type of proof, but I don't know what to call it!
For example: In a triangle ABC denoted by (equation with variable n), as n increases, the length of BC decreases.
So I've used...
Hi! Sorry for the late reply, I've been busy completing a ton of assignments.
I talked to my teacher about proving the conjecture and he said he expects me to use mathematical induction, and that its the "best, valid proof".
I just have no idea how I could apply that here. According to this...