Correlation Function 2- & 16-7 16-0 1E-6 16-4 16-3 16-2 16-1 18-0 Delay time [s] Figure 1 1) Figure 1 shows a correlogram result obtains from a zetasizer. Give reasonable conclusion based on Figure 1. 2) "Mie theory is used only to determine small size particles". Is the statement correct? Explain why?
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- I1 Give an example how it is applied in molecular dynamics simulation and Monte carlo simulation? Typical distributions of particles in a volume (e.g. crystal structure for a solid, or distribution of masses and velocities in a “typical” galaxy) - Distributions of particle velocities/energies (e.g. Boltzmann distribution at a fixed temperature) - E.g. for a liquid it is common to start with a solid crystal structure and let the structure “melt” (by setting appropriate velocities corresponding to the liquid phase temperature!) - E.g. to setup a collision of two galaxies, you could try to generate a stable distribution of masses and velocities for a single galaxy first by performing a separate simulation -E.g. A simple model of a phase transition between a low temperature ordered phase (ferromagnet) and high temperature disordered phase (paramagnet) whats the difference in phase space in Molecular dynamics and Monte Carlo simulation?If we have a second order accurate centred scheme for approximating a first order derivative du/dx, what is the number of points per wave would we need for a phase error of 3% ? Round your answer to the nearest integer. please don't copy it from internet, there are a lot of wrong solutions. Hint the final answer is 15 but I need a detailed solution. THANKSWhat's the correlation coefficient of the following data set? x = [-3 3 4 2 1 1 4 5] and y = [-3 2 8 -2 0 3 7 8] Type your answer...
- Fit a power law model to the rheological behavior presented in the data: T [=]D/cm^2 y[=]1/2 1 3 2 - 3 30 4 52 5 80 6 100 7 130 8 160 9 175 10 190 11 218 12 240 13 265 (The second data in the table is not necessary to solve it.)Help yourself with matlab to solve it with the following formula: (Photo)Lab 2-Measurement Asynch - Tagged.pdf Page 4 of 7 ? Part I: Taking Measurements & Estimating Uncertainties for a single measurement www.stefanelli.eng.br The mass of the object is_ 0 i Parts on a tripie peam palance 0 0 10 20 30 1 100 2 3 40 200 4 +/- 50 60 70 5 300 7 400 80 Qv Search 8 90 9 500 100 9 10 g www.stefanelli.eng.brThe orthographic views of an object are shown below. a) Draw its isometric drawing using a pencil. Provide all important dimensions on your isometric drawing. b) You need to take pictures of all main steps and need to provide a step-by-step method to draw isometric drawing accompanied by pictures. 307303030 | 20 60 15 15 55 30 20 60 + 27.5 4 25 47.5 25 R20 20 T 15 60 016 120 R30 120 120 30
- Write the position equation (vector loop equation) for the figure given below: prieenigna lesinarlbeM to Inomhaqed OS Ils notesme2 200M Ost conta A SON 20 L₂ 0₂ 0₂ +0, 4₁ B LA 3 emaineribem to ngized tegocHam L, M es 0₁ 04 ancountant Istene Lumixs M L )", % 0° andAnalyse and obtain the digital negative of the following 8 bits per pixel image of fig.1 58 45 29 27 24 19 17 20 62 52 42 41 38 30 22 18 48 47 49 44 40 36 31 25 59 78 49 32 28 31 31 31 98 138 116 78 39 24 25 27 115 160 143 97 48 27 24 21 99 137 127 84 42 25 24 20 74 95 82 67 40 25 25 1950 24 D16 14 01810 50 25 6 Through h sketch the orthographic view using catia v5 , andi need the orthographic view in the first angle projection . also provide the isometric view note skip the question if you dont solve it or if you dont have the software, dont reject it. i need the solution any. please help
- The center of mass for a human body can be determined by a segmental method. Using cadavers, it is possible to determine the mass of individual body segments (as a proportion of total body mass) and the center of mass for each segment (often expressed as a distance from one end of the segment). Finding the overall body center of mass can be a complex calculation, involving more than 10 body segments. Below, we will look at a simplified model that uses just six segments: head, trunk, two arms, and two legs. Search y X As a percentage of total body mass, the head is 10%, the two arms are 10%, the trunk is 56%, and the two legs are 24%. The center of mass for each segment is given as an (x,y) coordinate, both units in cm: head = (0, 165), arms = (0, 115), trunk = (0, 95), and legs = (0, 35). Assume the body mass for the individual is 88 kg and their total height is 180 cm. Determine they and y coord 99+ H of massMM E 36.llAsiacell واجب مادة الامت. . . -> Q) kind di/dx of O xe lo x +3j = 0 O 2sinx cos y =1. 9 X =sec O) skelch a graph of the function 3=sinx- sinsx atle,zn] a) Gven Seandx -10 and s2casd ă =3, eveluate (x) of taida Q1) Eind F'cx) of Sin x O Fix)= sec't dt O FcKJas E dE 9 fLx)- sıne de as) Find j(3-1x- dx 2) | 2x-3) de O6) by use chong of variables find dx x 341 It CamScanner ligioQ2.The numerical solution of the Falknar-Scan Equation f' 0.0 0.0000000 0.000000 f" 0.363600 f + ff + B[1- (f )’]= 0 0.2 0.0093914 0.093905 0.4 0.0375492 0.187605 0.6 0.0843856 0.280575 0.355306 0.327254 0.301734 0.291190 about a plate with pressure gradient are given in Table. Eree stream velocity of air is. 10 m/s. 0.8 0.1496745 0.371963 1.0 0.2329900 0.460632 1.2 0.3336572 0.545246 0.284379 0.270565 Calculate: 1.4 0.4507234 0.624386 0.269692 1.6 0.5829560 0.696699 1.8 0.7288718 0.761057 2.0 0.8867962 0.766694 0.252487 0.240445 a) Boundary laver thickness, 8(x), dispalecement thickness &*(x) and the 0.225669 local friction coefficient. C (x). b) Drag force acting on the plate with 80 in length and 40 cm in width 2.2 1.0549463 0.793303 2.4 1.2315267 0.811065 0.210580 0.167561 2.6 1.4148231 0.830601 0.128613 Note: The density and viscosity of air is 1.12 kg/m and 1.56x10-s m²/s respectively. f' =u/U 2.8 1.6032823 0.852875 3.0 1.7955666 0.879054 0.095114 0.067711 0.046370 3.2 1.9905796…