Got it :)
so when the switch is open ... R1 and C2 have the same potential of the total battery... so .. then If I could get the voltage across R1 and then subtract it from the total voltage I will get the voltage on C2 correct ??
I have the power at R2
since P = I^2 R2 >> I have P and I have R2 substitute in the equation and I got the current. since P = IV >> I have the current I can get v at R2
because the switch is on and for along time then R1 and R2 are connected in series then I that passes through R2 is the...
Homework Statement
Switch S has been closed for a long time, and the electric circuit shown in the figure below carries a constant current. Take C1 = 3.00 µF, C2 = 6.00 µF, R1 = 4.00 k, and R2 = 7.00 k. The power delivered to R2 is 2.60 W.
Homework Equations
(a) Find the charge on...
Homework Statement
an = sum of n * sin(\frac{1}{n} )from n =1 to n =infinity
Homework Equations
Test the series for convergence or divergence
The Attempt at a Solution
I tried the comparison test with bn = sum of n but it fails because an < bn
which means a series smaller than a divergent...
Sorry I forgot this. About the waiting in the prompt screen I am sure it isn't waiting for me to put an input or a variable because I am the one who wrote the code and understand when it is asking for input and when it is not... and u can see the code and try it at ur own machine!
First of all. I am not claiming that I am an engineer. However, I am just using a key !... It might be I am an engineer, doctor, artist..or even a nonsense sentence... And it won't affect the program...! and even if I am claiming that I will be an engineer, u can't judge if I will be a good or...
Hey guys how r u .. :) I hope u all r happy.
I have an assignment to write a program to encrypt and decrypt a txt file using a key that I will choose
here is the problem
Consider the problem of encrypting a sequence of characters {A0, A1, A2, .. Ai….An-1} into another sequence {B0, B1...
Ok I will use ^ and _ ... thank you.
concerning to the problem a and b must be integers only not fractions and the minimum value of the n is 1 because an is a sequence
Homework Statement
Let an = ( 1 + \frac{1}{n} )n
Homework Equations
show that if 0 <= a < b
\frac{b n+1 - a n+1}{b-1} < (n+1)bn
The Attempt at a Solution
I have started from a < b and I said so an < bn
Then I multiply by (n+1) So I get the left hand side...