The relationship between the electric field strength between two parallel deflection plates and the deflection of an electron was investigated. This was done by varying the voltage on a set of deflection plates in a Cathode Ray Tube and tracking the location at which the electron beam hit the screen of the CRT. Two trials were done for different accelerating voltages, 250V and 500V, and the position data was compared to that generated by a prediction equation. The prediction equation was found to be accurate, which implies that there is a linear relationship between the electric field strength and electron deflection.
Introduction
We are attempting to design an electron microscope that steers electrons with an electric field perpendicular to their initial
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Since the plates are finite, the horizontal components of the electric field increase in magnitude as the edges of the plates are approached; thus, the horizontal component of the electron’s velocity is not constant. This would be expected to have a greater effect on a slower moving electron because the field would have more time to act upon the electron, and this is reflected in the data. The mean percent error for the deflection of the slower moving electrons of the 250V trial was significantly greater than that of the 500V trial.
Imprecision of measurements is the main source of error present within this experiment. The small screen of the CRT and relatively large size of the circle produced on the screen by the electron beam made it difficult to measure the position of the beam. This explains the greater uncertainty in the mean percent error for the 500V trial. The electrons had less deflection because they traveled through the CRT faster thus the uncertainty has a more significant effect on the mean percent error than that for the greater 250V trial values.
Discussion 1. Zn0 (s)+ Cu2+S6+O42-(aq) →Cu0(s) + Zn2+S6+O42-(aq) Zn0(s) → Zn2+(aq) + 2e- Cu2+(aq) + 2e- → Cu0(s) Zn0(s) + Cu2+(aq) → Zn2+(aq) + Cu0(s) Oxidant (oxidizing agent) is the element which reduces in experiment.
Results The lab experiment was done in two parts, one with the NAND, NOR, XOR and Hex Inverters and the other with a 7483 full adder gate, both will verify the truth table when two input bits and a carry are added together. The circuits were built by examining the 1 bits through a K-Map to create a Boolean expression for the sum and carry. The Boolean expression for the sum was A⊕B⊕C and the carry as AB+BC_in+AC_in. From these two expressions, we notice that we must use two exclusive-ORs gates in the sum inputs for A, B, and C. For the sum, we have to use NOR and NAND (the only available gates from the lab manual).
For this experiment we utilized varying forms of Ohm’s law (V=IR), rules for resistors in series (Rtotal=R1+R2+…) and parallels (1/Rt=1/R1+1/R2+⋯), and Kirchhoff’s Junction Rule (ΣIi=0). For these models we assumed that the DMM’s produced accurate readings
%% Init % clear all; close all; Fs = 4e3; Time = 40; NumSamp = Time * Fs; load Hd; x1 = 3.5*ecg(2700). ' ; % gen synth ECG signal y1 = sgolayfilt(kron(ones(1,ceil(NumSamp/2700)+1),x1),0,21); % repeat for NumSamp length and smooth n = 1:Time*Fs '; del = round(2700*rand(1)); % pick a random offset mhb = y1(n + del) '; %construct the ecg signal from some offset t = 1/
Thus, to have an estimate of the order of systematic uncertainty due to the energy-momentum conservation constraint, it would be justified to restrict the fit up to $|\delta E|$ = 0.20~GeV, above which larger fluctuations are seen. % % This will give a more accurate estimate of the systematic uncertainty due to $\delta E - \delta P$ %conservation, in comparison to extending the energy range to infinity. % Therefore, the uncertainty is estimated for the points only up top $|\delta E|>$0.40~GeV. %Which reduced the uncertainty to a great extend.
Suppose you need to find the fractional European call and the fractional European put options. Let the Hurst parameter be $H=0.85$, the $\sigma=0,25$, $r=0.10$, $S_{fbm} = 100$, $K = 95$, we have \begin{eqnarray*} d_1^{fBm} & = & \frac{\ln{\frac{S}{K}} + \frac{1}{2}(r( T - t) + \frac{(1)\sigma^2{( T^{2H} - t^{2H})}}{2})}{\sigma{\sqrt{T^{2H} - t^{2H}}}}\\ & = & \frac{\ln(\frac{105}{100}) + (0.10(0.25 -0) + \frac{(1){0.25^2}{0.25^{2(0.85)} - (1)0.25^{2(0.85)}}}{2}}{(0.25){\sqrt{0.25^{2(0.85)} - 0}})} \end{eqnarray*} we obtain $d^{fBm}_1= 1.0558$. We find in the normal distribution that $N(1.0558)= 0.8544$ and $N(-1.0558) = 0.1456.$
Testing phase finds differences in positive/negative documents by the centroid obtained in training phase by ranking each of them. The simple way to estimate similarity between documents and centroid by summing weights of patterns which are in the documents. VII. Experimental Results To determine accurate measures of similarity or difference between documents you depict results by graph pattern and table pattern. The experimental setup consists of relevant documents that you termed as positive and negative documents .i.e
Introduction to Physics Lab (ZBT1) Electromagnetic Induction Marc Westover C164 ZBT1 Task 2 Professor Taha Mzoughi 03/14/2017 Introduction This experiment describes a physics lab on electromagnetic induction. It will test if coils of looped wire produce an electric current and if the number of coils makes a difference in a reading.
1. Identify the range of senses involved in communication • Sight (visual communication), Touch (tactile communication), Taste, Hearing (auditory communication), Smell (olfactory communication) 2. Identify the limited range of wavelengths and named parts of the electromagnetic spectrum detected by humans and compare this range with those of THREE other named vertebrates and TWO named invertebrates. Figure 1: the electromagnetic spectrum source: www.ces.fau.edu Vertebrates Human Japanese Dace Fish Rattlesnake Zebra Finch Part of electromagnetic spectrum detected ROYGBV (visible light) detected by light sensitive cells in the eye called rods and cones.
Introduction For two days, on the 14th and 15th of April, a field excursion to Hastings Point, New South Wales was conducted. At Hastings Point, topography, abiotic factors and organism distribution were measured and recorded, with the aim of drawing links between the abiotic factors of two ecosystems (rocky shore and sand dunes), the organisms which live in them, and the adaptations they have developed to cope with these conditions. Within these two ecosystems, multiple zones were identified and recorded, and this report also aims to identify the factors and organisms associated with each zone. Lastly, using data and observations from the past, predictions for the future of the rock pool ecosystem were made.
Elijah Brycth B. Jarlos IX-Argon 1. Multicellularity is a condition of an organism to have multicellular cells. An example of a organism who has multicellular cells are plants, animals, and humans. The main reason of why scientists have a hard time finding a good set of existing organisms to compare. Is neither the first set of organisms which is being compared is dying as fast as the second specimen is being examined or they just can’t find the right species.
• Write down the highlighted numbers. Do you observe a pattern? • Does the pattern grow? What is the reason for this? • Write down the last number (say 53).
Jaspreet Singh Professor Paratore Biology 1 November 1, 2014 Spectrophotometry Identifying Solutes and Determining Their Concentration Statement of the Exercise or of the Problem The purpose of the lab experiment was to attain the following objectives: • Learning to Operate the Spectrophotometer • Construct absorption spectra for cobalt chloride and chlorophyll. Hypothesis If greater and higher concentrations of cobalt chloride are added to each solution then greater amounts of light would be absorbed by each solution. Thus a liner relationship will result in which the absorbance of a substance would be proportional to its concentration, which will be depicted, in a linear graph.
Empirical Formula of Magnesium Oxide - Lab Report Background Information/Introduction: The aim of this lab is to determine the empirical formula of magnesium oxide by converting magnesium to magnesium oxide. As an alkali earth metal, magnesium reacts violently when heated with oxygen to produce magnesium oxide and magnesium nitride as a byproduct. In order to obtain only magnesium oxide, distilled water was added so that magnesium nitride will react and convert to magnesium hydroxide. Further heating then oxidizes all of the magnesium into magnesium oxide.
When I used 10 volts the standard deviation for hydrogen was 2.5+0.23=2.73 and 2.5-0.23=2.27 so the range of values is between 2.27 cm3 and 2.73 cm3 and the standard deviation for oxygen was 1.3+0.12=1.42 and 1.3-0.12=1.18 so the range of the standard deviation was between 1.18 to 1.42. When I used 11 volts the standard deviation for hydrogen was 5.8+0.20=6.0 and 5.8-0.20=5.6 so the range