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Visualization of chemical experiment data with Tufte style axes, which demonstrates the ability of LaTeX to dynamically generate figures from raw data files. This plot uses two data files and does some calculations in pgfplots to standardise them. It shows 'scan rate normalised cyclic voltammograms', and could more generally be used for 'cyclic voltammetry' results. Original source: http://pgfplots.net/tikz/examples/cyclic-voltammetry/

This is a paper that examines the variability of Chlorophyll a in the North Atlantic Ocean.

The impact crater of a small metal ball of 63.7 grams (0.0637kg) is dropped from 8 different heights, ranging from 0.20m to 0.90m was observed. A mean was measured for the craters diameter. Using the equation E=mg$\Delta$h given that we have m, and g is a constant of 9.81 we can find the kinetic energy of the ball on impact. The relationship between crater diameter, D, and impact energy, E, is given by D=kE$^n$ where K is constant and n is found by the gradient of the graph and is also constant. This can be modified to give $\log D = n\log E + \log k$.

A simple LaTeX template for Waseda University Digital Humanities courses.

Template for C240 Models of Computation Assessed Coursework 2 Contains macros for typesetting register machines in textual, graphical and encoded formats. Department of Computing, Imperial College London This work is released into the Public Domain.

Simple template for proposing 3 final project concepts

phase1-AR.tex (use only for Archival Research and Theory proposals; use phase1-GO.tex for General Observer and Snapshot proposals and phase1-DD.tex for GO/DD proposals or use phase1-MC.tex for GO/MC rapid response proposals. HUBBLE SPACE TELESCOPE PHASE I ARCHIVAL & THEORETICAL RESEARCH PROPOSAL TEMPLATE FOR CYCLE 25 (2017) Version 1.0, January 2017 Guidelines and assistance Cycle 25 Announcement Web Page Please contact the STScI Help Desk if you need assistance with any aspect of proposing for and using HST. Either send e-mail to help@stsci.edu, or call 1-800-544-8125; from outside the United States, call [1] 410-338-1082.

Can there be a polynomial with infinite solutions? If so, would it be a polynomial? Also, would it have an infinite solution set? Let's find out.

This problem is an applied optimization problem. The problem is to minimize the area of the triangle formed by a tangent line to the function y = 1⁄9 x2. The triangle is defined by the origin, the x-intercept of the tangent line, and the y-intercept of the tangent line. Only triangles formed in the first quadrant are of concern.