Found the internet! Terminal velocity is given here. Assuming the whale has the streamlined shape, the drag coefficient C_d = 0.04. Using 150,000 kg as the mass, and using the schematic image of the blue whale farther up the page with the scuba diver next to it, I'll assume its diameter (i.e. if it were a...

The terminal velocity of a spherical bacterium falling in the water is 1.96x10⁻⁶ m/s. Explanation: The terminal velocity of the bacterium can be calculated using the following equation: (1) Where: F: is drag force equal to the weight . η: is the viscosity = 1.002x10⁻³ kg/(m*s) r: is the radium of the bacterium = d/2 = 1.81 μm/2 = 0.905 μm

Find the terminal velocity of a spherical bacterium (diameter 2.00 μ m) falling in water. You will first need to note that the drag force is equal to the weight at terminal velocity. Take the density of the bacterium to be 1.10 × 10 3 kg/m 3. Stokes’ law describes sedimentation of particles in liquids and can be used to measure viscosity.

Physics questions and answers. (339) Problem 3: Consider a spherical bacterium, with radius 1.7m, falling in water at 20°C. * Find the terminal speed of the spherical bacterium in meters per second, ignoring the buoyant force on the bacterium and assuming Stoken' law for the iscous force. You will first need to note that the drag force is ...

You will first need to note that the drag force is equal to the weight at terminal velocity. Take the density of the bacterium to be 1.10 x 103 kg/m3. A thin spherical shell has a radius of 2.3 m and a mass of 450 kg, and its center is located at the origin of a coordinate system. find the gravitational...

1) Terminal velocity can be defined as, the maximum constant velocity of a body which is falling (i.e., parachute) in atmosphere with If the ball is dropped in air, find the increase in terminal velocity of ball. Let the terminal velocity in water = $U_1$. The forces acting on the spherical balls are.

Wrigley R and Gleit C (2002) Determination of the Density of Spherical Submicrogram Specimens by the Terminal Velocity Method., Analytical Chemistry, 10.1021/ac60208a019, 36:2, (307-309), Online publication date: 1-Feb-1964.

Physics questions and answers. (339) Problem 3: Consider a spherical bacterium, with radius 1.7m, falling in water at 20°C. * Find the terminal speed of the spherical bacterium in meters per second, ignoring the buoyant force on the bacterium and assuming Stoken' law for the iscous force. You will first need to note that the drag force is ...

. Find the terminal velocity of a spherical bacterium (di-. ameter 2.00 μ m) falling in water. You will rst need to note that the drag force is equal to the weight at termi- nal velocity. Take the density of the bacterium to be 1.10 × 103 kg/m3. . Stokes' law describes sedimentation of particles in liq

- Most heterotrophic and culturable bacteria come in a few basic shapes: spherical cells (coccus/cocci), rod-shaped cells (bacillus/bacilli), or rod-shaped cells with bends or twists (vibrios and spirilla, respectively). There is greater diversity of shapes among Archaea and other bacteria found in ecosystems other than the human body.