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pychu [463]
3 years ago
10

The minimum fresh air requirement of a residential building is specified to be 0.35 air changes per hour (ASHRAE, Standard 62, 1

989). That is, 35 percent of the entire air contained in a residence should be replaced by fresh outdoor air every hour. If the ventilation requirement of a 2.7-m-high, 200-m2 residence is to be met entirely by a fan, determine the flow capacity in L/min of the fan that needs to be installed. Also determine the minimum diameter of the duct if the average air velocity is not to exceed 5.5 m/s.
Engineering
1 answer:
Natalka [10]3 years ago
4 0

We know that

A=200m^2\\h=2.7m\\\upsilon= 5.5m/s\\\%_{air} = 35%

So, the volume of the entire building is

V=2.7*200 = 540m^3

The flow capacity of the fan

\dot{V} = \frac{0.35*540}{60}

\dot{V} = 3.15m^3/min

As 1L=10^{-3}m^3,

\dot{V}=3150L/min

For the other part we know

\dot{V}=\frac{\pi d^2}{4}V

The diameter is,

d=\sqrt{\frac{4\dot{V}}{\pi V}}

d=\sqrt{\frac{4*3.15}{\pi* 5.5* 60}}

<em>**Note 60 is for the minutes</em>

d= 0.1101m

<em />

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A manufacturer makes integrated circuits that each have a resistance layer with a target thickness of 200 units. A circuit won't
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Answer:

probability P = 0.32

Explanation:

this is incomplete question

i found complete A manufactures makes integrated circuits that each have a resistance layer with a target thickness of 200 units. A circuit won't work well if this thickness varies too much from the target value. These thickness measurements are approximately normally distributed with a mean of 200 units and a standard deviation of 12 units. A random sample of 17 measurements is selected for a quality inspection. We can assume that the measurements in the sample are independent. What is the probability that the mean thickness in these 16 measurements x is farther than 3 units away from the target value?

solution

we know that Standard error is expess as

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so here

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probability P = 0.1587 + 0.1587

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Option A, B and D

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b)

Given, \(t=10 s , \quad y(t)=6 in = A\)\\\(y(t)=A \cos \left(\omega_{n} t+\phi\right) \rightarrow 0\)\\\(6=6 \cos (16.68 \times 10+\phi)\)\\\(1=\cos (166.8+\phi)\)\\\(166.8+\phi=0\)\\\phi=-166.8\)\\At \(t=0, \quad y(0)=6 \cos (16.68 \times 0-166.8)\) {y(0)}=-5.74 in

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Explanation:

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