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What is the approximate minimum stream velocity needed to keep a particle in motiob that has a diameter of 10 cm?
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4 times the diameter of the cable
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1/8" per foot
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What is the approximate minimum stream velocity needed to move a particle with a diameter of a 6.4 moving?
The approximate minimum stream velocity needed to move a particle with a diameter of 6.4 can be determined using the equation for the critical velocity of sediment transport. For a particle of this size, the critical velocity is typically around 0.3-0.4 m/s in most natural streams and rivers.
What is the approximate minimum stream velocity needed to keep a 6.4-cm-diameter particle in motion?
hey....
What is the approximate minimum stream velocity needed to keep a particle in motion that has a diameter of 10 centimeters?
The minimum stream velocity needed to keep a particle in motion can be estimated using the settling velocity equation. For a 10 cm diameter particle, the approximate minimum stream velocity would need to be around 0.03 m/s to keep it in motion. This value may vary depending on factors such as particle density and fluid properties.
What is the approximate minimum stream velocity needed to move a particle with a diameter of 25.6 centimeters?
4)200cm/s
What is the approximate minimum stream velocity needed to kepp a 6.4 cm diamiter particle in motion?
The minimum stream velocity needed to keep a 6.4 cm diameter particle in motion is dependent on factors such as the density of the particle and the fluid, as well as other environmental conditions. However, as a general guideline, the velocity required can be estimated to be around 2-3 cm/s for particles of this size.
What is the approximate minimum water velocity required for sand particles with a diameter of 0.1 mm to be picked up and moved?
10 centimeters/second
What is the minimum velocity that a stream must have in order to transpport particles with diameter equal to 0.04?
The minimum velocity required to transport particles with a diameter of 0.04 in a stream is known as the critical velocity. It can be calculated using the Shields criterion, which takes into account the particle size, density, and fluid properties. The critical velocity is the velocity needed to start moving the particle and overcoming the forces acting on it due to gravity and drag.
A particle is moving along the x-axis. The line graph shows the velocity of the particle over time. When is the instantaneous acceleration of the particle equal to 0?
The instantaneous acceleration of the particle is equal to 0 when the velocity of the particle is at a maximum or minimum. This occurs at the points on the graph where the slope of the velocity-time graph is horizontal or the velocity reaches a peak or trough.
What is the minimum stream velocity needed to carry a particle of sand?
The minimum stream velocity needed to carry a particle of sand depends on the size and weight of the sand particle, as well as the characteristics of the stream such as flow rate and turbulence. In general, for typical sand particles, a stream velocity of around 0.3 m/s to 1 m/s is needed to entrain and transport them.
What is the minimum stream velocity needed to maintain transport of pebble that is 1 centimeter in diameter?
50
What is the minimum rate of flow at which a stream of water can maintain the transportation of 1.0 centimeters in diameter?
The minimum rate of flow required to maintain the transportation of 1.0 centimeter diameter particles in water is typically around 0.15 meters per second. This is based on the Shields criterion, which determines the threshold for sediment movement in streams based on flow velocity and particle size.
What are the minimum changes in set up to increase velocity ratio pf single purchase crab?
To increase the velocity ratio of a single purchase crab, you can change the diameter of the drive wheel or adjust the number of strands supporting the load. Increasing the diameter of the drive wheel will increase the velocity ratio, while adding more strands supporting the load will also enhance the mechanical advantage and thus the velocity ratio of the system.
