@berkeman :
I think that while going in a zigzag path, the frictional force acting on the tyres will be reduced. Suppose that the inclined plane makes an angle A with the horizontal, friction coefficient is u, and the cyclist is driving on a zigzag path. Consider a part of the zigzag path - if...
Consider a parallel plate capacitor.
It is said that electromagnetic waves store electrical energy.
Since electromagnetic waves don't require a medium to propogate, we can say that electrical energy can be stored in a space where there are no medium particles (say vaccuum).
Where exactly is...
Consider a cyclist going up an inclined plane.
Will going in a zigzag path make it easier for the cyclist to go up the hill?
(Assume that there IS friction on the incline)
To me, this looks like -
Sn = a1 + 5*2 + 7*2 + ... (till n terms)
and an = a1 + 2*(2n+1) ; n is a natural number that lies between 2 and n.
So, Sn = [n(2a1 + 4n + 2)] / 2
(Since Sn = n(a1 + an) / 2 )
Therefore, Sn = n[16 + 4n] /2
= 8n + 2n^2 ( n going...
I have solved the problem. I am just too lazy to type the WHOLE thing out here. The solution is kind of long. Basically, get the general velocity along X axis and Y axis as a function of time.
To obtain this, in the penultimate step, you will get a differential equation that you will have to...
We need a (-1)^n term in the general term for the sign change, that is okay..
Now, I know 2 things :
1: 17 = 7+10
2: 31 = 17 + 14
3: 14 = 10 + 4
Let me put the above two equations in variable form.
Consider this -
7 = x1
17 = x2
31 = x3
10 = y1
14 = y2
and
4 = z1...
Find the sum of n terms of the series:
7/(1.2.3) - 17/(2.3.4) + 31/(3.4.5) - 49/(4.5.6) + 71/(5.6.7) - ...I know how problems like the following are solved :
1. 1/(1.2.3) + 2/(2.3.4) + 3/(3.4.5) + ...
2. 3/(1.2.4) + 4/(2.3.5) + 5/(3.4.6) + ...What will be the general term of the required...
I was just wondering as to how I can plot the graph of y=1/log|x| without putting a lot of values of x and obtaining corresponding values of y.
I mean, how can I draw this graph using the graph of y=log x or the graph of log|x|? Is there a way?
Keeping volume at about 1 bar, CF can not be greater than 1.
The real gas equation can be written in the given condition as (P + [a/(V^2)])*V = RT.
This gives us CF = 1 - (a/(RTV)). If you keep on increasing temperature, CF will tend to 1, but it will never become exactly 1.