Find him in the bat�s mouth
He is singing in the bats mouth
He is shaking and dancing in her bat mouth
Getting tired and sleepy in her bat mouth
She is holding him tight in her bat arms
And she�s wrapping him up in her bat arms
And she�s thanking her mother sea,
"Thank you mother sea for letting him see the sea in me"
edit: That video is sooo annoying, necronopticous.
public int getCarPosition() {
char input = 'n';
Keyboard keyboard = new Keyboard();
Track t = new Track();
input = keyboard.readString().charAt(0);
if (game.steps==0) {
position=14;
}
if (input == 'g') {
position++;
if (position == rightBorderX) {
System.out.println("You left the track! Game over!");
System.exit(0);
}
}
else if (input == 'h') {
position++;
if (position == leftBorderX) {
System.out.println("You left the track! Game over!");
System.exit(0);
}
}
else if (input == 'f') {
position=position;
}
else {
System.out.println("Please enter f, g or h!");
steps--;
}
return position;
}
there was a picture here
Shannon Gaga
Manus needs more comments in his code.
lol i don't really have a research area my man, just an undergrad taking vector calculus trying to understand Stokes' Theorem ;-)Originally Posted by krissy
Recognized Member
Roswellrods.com
Well, I just had to see what it was all about.
Hello Pika Art by Dr Unne ~~~ godhatesfraggles
Sands of Destruction
I believe in the power of humanity.
In the process of doing so nowManus needs more comments in his code.
there was a picture here
\noindent Inserting equation \eqref{vart2} into \eqref{vart} shows the relation between the thermal boundary layer and the shear rate:
\begin{equation}\label{vart3}
\delta_{t}^{3} \propto \frac{k}{\rho c_{p}} \frac{x-\xi}{S}
\end{equation}
\noindent Inserting \eqref{vart3} into the heat flux from equation \eqref{qw} shows the dependance of the heat flux on the shear rate:
\begin{equation}\label{var}
q_{w} \propto k \Delta T \left( \frac{\rho c_{p}}{k} \right)^{\frac{1}{3}} \left(\frac{S}{c-\xi} \right)^{\frac{1}{3}}
\end{equation}
\noindent The integrated heat transfer obtained derived from equation \eqref{var} for a heated strip extending from $\xi$ to $\xi + L$ can then be found as
\begin{equation}\label{var3}
Q_{w}(\xi,L) \propto \left(\frac{\rho c_p}{k} \right)^{\frac{1}{3}} k \Delta T \int^{\xi+L}_{\xi} \left(\frac{S}{x-\xi} \right)^{\frac{1}{3}} dx
\end{equation}
\noindent For a short strip, or $L<<\xi$, which can be assumed for the SCoDiS sensor, the shear rate S will be nearly constant over the integration period and equation \eqref{var3} can be rewritten to:
\begin{equation}
Q_{w}(\xi,L) \propto \left(\frac{\rho c_p}{k} \right)^{\frac{1}{3}} k \Delta T S^{\frac{1}{3}} L^{\frac{2}{3}}
\end{equation}
\noindent It can be seen that the heat transfer from the sensor is related to the applied shear rate by
\begin{equation}
P_{w} = Q_{w} \propto S^{\frac{1}{3}}.
\end{equation}
\noindent Knowing that the heat transfer from the sensor is the same as the applied power, the relation between the temperature difference and the applied power is
"I’m fine with a state varchar. I’ll go through the Customer Lookup accounts code and update as needed."
Yeah, work stuff.
And I've seen specials on the Roswell Rods before. They're actually insects and fast flying birds where the camera doesn't have a fast enough shutter speed to catch their movement properly, so they turn into a blurry line.
there's a fire breathing dragon in my pants....IT was meant for Rantz
HOTROD
"Lets go for a spin you and I"
Posting Permissions
Reply With Quote
