2. Diffusion coefficients of spheres (intrinsic viscosity model) can be determined via the Stokes-Einstein relationship, derive this relation. How does it lead to Mark Howink Sakurada relation. What are its applications
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2. Diffusion coefficients of spheres (intrinsic viscosity model) can be determined via the Stokes-Einstein relationship, derive this relation. How does it lead to Mark Howink Sakurada relation. What are its applications
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- Answer the following question stepwise wise with appropriate explanations a. Consider a submerged curved surface. Explain how you would determine the vertical component of the hydrostatic force acting on this surface. b. You may have noticed that dams are much thicker at the bottom. Explain why dams are built that way.Constants | Periodic Table If you dive to a depth of 10 m below the surface of a lake, what is the pressure due to the water alone? Express your answer using two significant figures. ΑΣφ. Pw = Pa Submit Request Answer Part B What is the absolute pressure at that depth? Express your answer using two significant figures. ΑΣ φ. p= PaProblem6 When a viscous fluid flows parallel to a horizontal plate, it leads to the development of a thin boundary layer on the plate surface. The velocity within the boundary layer varies with the vertical direction as u(y) = US where 8(x) = 3.5 VX/Uis the boundary layer thickness vx 8(x) that increases with the horizontal position. Outside of the boundary layer, the flow is uniform and equal to the free stream velocity U... Show that for two fluids of different viscosities (₁, ₂) and densities (P₁, P2) and flowing at the same free stream velocity, the ratio of the drag force they generate on the plate is proportional to the square root of the ratio of the viscosities and densities: FD2 FD1 = H₂P2 M₁P₁
- 3. Now you will design a pressure receptor. First, draw a circle on a piece of paper and then draw two or three lines from the center to beyond the perimeter of the circle. Imagine that the circle represents a balloon and the lines are threads, which are attached to the surface of the balloon. How would blowing into the balloon, to increase the pressure of the air inside, affect: a. The size of the balloon? b. The threads attached to the surface of the balloon? c. Imagine that the threads are the terminals and axons of sensory neurons. If the terminals are sensitive to stretch, what will happen to the frequency of the action potentials in the axons as the pressure inside the balloon is changed?The conservation of momentum, conservation of angular momentum, and pascals principle are major topics in physics. What do these concepts have in common? Explain how they are similar.A student observes air bubbles on their metal cylinder when measuring the density. How do you think the presence of bubbles might affect the students' final calculated density (i.e. would it have been to low, too high, or unchanged and why)?
- Q3. Péclet number - We've seen the Péclet number Pé vl as a useful metric to D determine if stirring (Pé > 1) is more efficient than diffusion (Pé < 1) for mixing solutions. "Stirring" here can designate any process which applies a force on the molecules, resulting in a velocity v. a) Show that the Péclet number, like the Reynolds number, is unitless. Let's think about why scale (f) matters for mixing. 2-DNA, a DNA polymer containing 48,502 base pairs, has a diffusion coefficient of D field of 1 V/m, we can expect 1-DNA to reach a terminal velocity of 30 nm/s. 6.4 × 10-13m²s¬1. Under an electric b) Find the Péclet number for a system of dimension of e = 10 cm. This corresponds to the scale of most benchtop instruments used to manipulate or separate biomolecules. c) Find the Péclet number for a system of dimension of e to the scale over which most cellular processes occur. d) Find the scale l for which diffusion is just as efficient as electric field for displacing = 10 µm. This…SCIENCE • PHYSICS A lmm diameter glass bread is dropped into a cylinder of oil at room temperature. It falls 25 cm to the bottom in 60s at constant speed. The glass and oil have densities of 2500 kg/m^3 and 900 kg/m^3, respectively. A. What is the mass of the bead? B. What is the viscosity of the oil? C. Would you expect the time fall to increase, decrease, or remain the same if the oil was heated up first?help please. Water in a hose with an area of 153 mm2 moves at 4 m/s, but then you cover part of the opening of the hose with your finger, and the water shoots out faster at 16 m/s . Find the area of the opening between your finger and the end of the hose in mm2. Note: you can leave the areas in mm2 since they'll cancel out.