Spinachpasta's blog

I measured impedance of UR1612MPR/UT1612MPR with Analog Discovery 2. UR1612MPR is receiver and UT1612MPR is transmitter. Optimal frequency is 40kHz. UR1612MPR UT1612MPR

location of template files C:\Users\Public\Documents\Autodesk\Inventor 2023 How to change default unit system for ipt file Open template file Go to Tools tab Click "Document settings" Go to Units tab

1. Locate settings.xml https://stackoverflow.com/questions/3792842/where-is-mavens-settings-xml-located-on-mac-os 2. Modify settings.xml https://stackoverflow.com/questions/67001968/how-to-disable-maven-blocking-external-http-repositores

Following code clears printer queue. Please note that this script reboots your computer. net stop spooler del %systemroot%\System32\spool\printers\* /Q net start spooler SHUTDOWN -r -t 10

p(h):pressure n(h):number of particles in unit volume F(h):force applied to the each particle U(h):potential energy of the particle From equation of state, we obtain: \begin{equation} \label{eq:state} p(h)V=NRT \rightarrow p(h)=n(h)k_bT\tag{1} \end{equation} Considering equilibrium of forces in the gas between h and h+dh, we obtain: \begin{equation} Sp(h+dh)+n(h)F(h)Sdh=p(h)S\\ \rightarrow p(h+dh)+n(h)F(h)dh=p(h)\\ \rightarrow \frac{p(h+dh)-p(h)}{dh}=-n(h)F(h)\\ \rightarrow \frac{dp}{dh}=-n(h)F(h)\tag{2} \end{equation} By substituting (1) to (2),we can derive differential equation (3). \begin{equation} k_bT\frac{dn}{dh}=-n(h)F(h)\tag{3} \end{equation} ODE (3) can be solved by dividing both sides by n. \begin{equation} \frac{1}{n}\frac{dn}{dh}=-\frac{F(h)}{k_bT} \end{equation} Integrating both sides by h results in following. \begin{equation} \int \frac{1}{n}dn=-\frac{1}{k_bT} \int F(h) dh \end{equation} \begin{equation} \leftrightarrow \int \frac{1}{n}dn=-\frac{1}{k_b

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