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Through a 760ml/min nozzle. (a) What is the probability that the size of a single droplet is less than 1380μm ? At least 925μm ? (Round your answers to four decimal places.) less than 1380μm at least 925μm (b) What is the probability that the size of a single droplet is between 925 and 1380μm ? (Round your answer to four decimal places.) (c) How would you characterize the smallest 2% of all droplets? (Round your answer to two decimal places.) The smallest 2% of droplets are those smaller than μm in size.

User Edumike
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Final answer:

The question primarily pertains to college-level physics topics related to fluid dynamics, such as calculating flow rate for water passing through a nozzle. Without statistical distributions or further context, it's not possible to calculate the probabilities for droplet sizes.

Step-by-step explanation:

The question seems to be mixed up with multiple inquiries about fluid dynamics and measurements, but the underlying concepts required to address the question are found within the realm of physics. Specifically, college-level physics often deals with topics like flow rate and probabilities related to measurements in experimental scenarios.

For instance, when water emerges from a nozzle with a given diameter and velocity, the flow rate can be calculated using the area of the cross-section of the nozzle and the velocity of the fluid. The flow rate (Q) is given by Q = A * v, where A is the cross-sectional area of the nozzle and v is the velocity of the water.

Further probabilistic analysis could be applied for scenarios like determining droplet sizes, but since we are lacking a statistical distribution or additional data points for the droplet sizes, we cannot accurately calculate the probabilities for the size of a single droplet without more context or information.

User Hamid Haghdoost
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