Recent content by jfgobin

Hello Sadeq, I don't think your mesh has to be uniform: I think that certain packages and softwares actually create more elements near a "point of interest". However, your program has to take into account the non uniformity. Off of the top of my head, the mesh elements can be any shape. J.

Hello ChipotleAway, Almost there! Now that you know that at x=4 the derivates are equal, you have two more steps: Prove that at x=4, \sqrt {x} > \ln {x} Prove that \forall x > 4, \frac{1}{x} < \frac{1}{2\sqrt {x}} J.

Hello abcz4113, At first thought, I would separate the cases where t<0, t=0 and t>0, assuming your impulse or unit step happens at t=0, and use the knowledge of h(t) and g(t). I will have a closer look at this in a moment.

Good Morning Utkarshakash, Have a look at "electrostatic induction". J.

I did simulate this and I got 20 0.000: 21 0.000: 22 0.000: 23 0.000: 24 0.000: 25 0.000: 26 0.001: 27 0.003:* 28 0.009:**** 29 0.020:********** 30 0.040:******************** 31 0.069:********************************** 32...

Okay, then try the following Arduino void setup() { // initialize serial communication at 9600 bits per second: Serial.begin(9600,SERIAL_8N1); } void loop() { if (Serial.available()){ Serial.println(3); delay(100); // delay in between reads for stability } }...

In http://home.iitb.ac.in/~rahul./ITSP/serial_comm_matlab.pdf the guy uses LF for the terminator. Try it. J.

Double check that you have the right parity and numbers of stop bits.

Aaaaaaah okay!

What computer language? Pseudo code is writing something like: for the integer n given as an argument: while n > 0 do n <- n -1

Hey, I posted a thread regarding finding people here for some social events, but I can't find it anymore. But I didn't get a notification that my message was deleted. J.

And now it is time to conclude! J.

Hello John, 0 = 3\cdot 0, so 0 is a multiple of 3. 1 = 0 + 1 = 3\cdot 0 + 1 J.

So, now that you have established that \left( a-c\right )^2 cannot be negative, what can you say about \left( a-c\right )^{2}+2ab+b^2+2bc?

Can it? Really? Can x^2 be negative if x\in\mathbb{R}?