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laila [671]
3 years ago
15

Filler metals range in diameter from 1/16" to 3/8"* O true O False

Engineering
1 answer:
vesna_86 [32]3 years ago
6 0

Answer:

O False

Explanation:

Can you make me the brainliest pls, thx.

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8 0
3 years ago
Integrate <br>∫cos²x sinx dx<br>​
Marianna [84]

Answer:

-⅓ cos³ x + C

Explanation:

∫ cos² x sin x dx

If u = cos x, then du = -sin dx.

∫ -u² du

Integrate using power rule:

-⅓ u³ + C

Substitute back:

-⅓ cos³ x + C

3 0
3 years ago
What should always be done before beginning any diagnosis?
vladimir2022 [97]

Answer:

c

Explanation:

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4 0
3 years ago
An air-conditioning system operates at a total pressure of 95kPa and consists of a heating section and a humidifier that supplie
Mariana [72]

Answer:

The temperature and relative humidity when it leaves the heating section = <u>T2 = 19° C and ∅2 = 38%</u>

Heat transfer to the air in the heating section = Qin = <u> 420 KJ/min</u>

Amount of water added =  <u>0.15 KG/min</u>

Explanation:

The Property of air can be calculated at different states from the psychometric chart.

At T1 = 10° C  and ∅ = 70%

h1 = 87 KJ/KG of dry air

w1 = 0.0053  kg of moist air/ kg of dry air

v1 = 0.81 m^3/kg

AT T3 = 20° C ,  3  ∅ = 60%

h3 = 98 KJ/KG of dry air

w3 = 0.0087 kg of moist air/ kg of dry air

The moisture in the heating system remains the same when flowing through the heating section hence, (w1 = w2)

The mass flow rate of dry air,

m1 = V'1/V1 = 35/0.81

m1 = 43.21 kg/min

By balancing the energy in heating section we get:

mwhw + ma2h2 = mah3

(w3 -w2)hw + h2 = h3

h2 = h3 - (w3 -w2)hw @ 100 C

Hence, hw = hg @ 100 C and w2 = w1

h2 = h3 - (w3 -w2) hg @ 100 C

h2 = 98 - ( 0.0087 - 0.0053) * 2676

h2 = 33.2 KJ/KG

The exit temperature and humidity will be,

<u>T2 = 19.5° C and  2 ∅ = 37.8%</u>

(b) Calculating the transfer of heat in the heating section

Qin = ma(h2 -h1) = 43.21(33.2 - 23.5)

<u>Qin = 420 KJ/min</u>

(c) Rate at which water is added to the air in the humidifying section,

mw = ma(w3 - w2) = (43.2)(0.0087 - 0.0053)

<u>mw = 0.15 KG/min</u>

3 0
3 years ago
Two pipes of identical diameter and material are connected in parallel. The length of pipe A is five times the length of pipe B.
Aleonysh [2.5K]

Answer:

\dfrac{Q_B}{Q_A}=\sqrt{5}

Explanation:

Lets take

Length of pipe B = L

Length of pipe A = 5 L

Discharge in pipe A = Q₁

Discharge in pipe B = Q₂

We know that head loss in the pipe given as

h_f=\dfrac{FLQ^2}{12.1d^5}

F=Friction factor, Q=Discharge,L=length

d=Diameter of pipe

here all only Q and L is varying and all other quantity is constant

So we can say that

LQ²= Constant

L₁Q₁²=L₂Q²₂

By putting the values

5LQ₁²=LQ²₂

\dfrac{Q_2}{Q_1}=\sqrt{5}

Therefore

\dfrac{Q_B}{Q_A}=\sqrt{5}

4 0
3 years ago
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