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Alexus [3.1K]
2 years ago
14

After adjusting your seat, your___ should be as closest possible to the back rest.

Engineering
1 answer:
Crank2 years ago
4 0

Answer:

ans would be back as back is the thing that needs rest by getting closest to seat

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When does the vc-turbo engine use lower compression ratios?.
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Explanation:

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All air-conditioning units must be grounded electrically to
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Prevent electrical shock

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3 years ago
The terms batten seam, standing seam, and flat seam all describe types of:
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Answer:

<em> (A) architectural sheet metal roofing</em>

Explanation:

 By the <em>name itself we can judge</em> that the <em>'Architectural sheet metal roofing'</em> is a <em>kind of metal roofing</em>.

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3 years ago
Explain three examples of workshop
stealth61 [152]

Answer:

Invitational Workshop

An invitational workshop is what many of us know. It’s what Lucy Calkins has made famous through the Reading and Writing Workshop. In the invitational workshop, the instructor usually hosts a minilesson. This minilesson is intended to meet the needs of the majority of children in the classroom. Afterward, the children are “invited” to employ the skills or strategy for the minilesson during workshop time, where students work independently or in small groups

Explanation:

7 0
2 years ago
Read 2 more answers
ASAE 1060 Steel wire (1 mm diameter) is coated with copper to form a composite with a diameter of 2mm. Use the following propert
k0ka [10]

Answer:

a) E_{m} = 133.75 Gpa

b) Fnet = 560 N

c) thermal expansion of the composite material = 14.31 10^{-6 } / °C

Explanation:

Solution:

a) Elastic Modulus of the composite:

Area of steel wire = \frac{\pi }{4} x (0.001^{2}) = 0.8 x 10^{-6} m^{2}

Area of Copper wire = \frac{\pi }{4} x (0.002^{2}) - 0.8 x 10^{-6} m^{2}

Area of Copper wire = 2.4 x 10^{-6} m^{2}

Young's Modulus of Composite mixture:

E_{m} = F_{st}E_{st} +  F_{Cu}E_{Cu}     Equation 1

here,

F_{st} = Stress in Steel

F_{Cu} = Stress in Copper.

We know that,

F = P/A

F is inversely proportional to Area, so if area is large, stress will less and vice versa. So, Take

Ratio for area of steel = \frac{0.8. 10^{-6} }{(0.8 + 2.4) .10^{-6} }

Ratio for area of steel = \frac{0.8}{3.2 } = 0.25

Similarly, for Copper,

Ratio for area of copper = \frac{2.4. 10^{-6} }{(0.8 + 2.4) .10^{-6} }

Ratio for area of copper = \frac{2.4 }{3.2} = 0.75

Put these values in equation 1:

E_{m} = F_{st}E_{st} +  F_{Cu}E_{Cu}    

E_{m} = (0.25) E_{st} +  (0.75)E_{Cu}

We are given that,

  E_{st} = 205 Gpa

E_{Cu}  = 110 Gpa

So,

E_{m} = (0.25) (205 Gpa) +  (0.75) (110 GPa)

E_{m} = 51.25GPa + 82.5 Gpa

Hence, the Elastic Modulus of the composite will be:

E_{m} = 133.75 Gpa

b) maximum force:

Fnet = Fst + Fcu

We know that F = (Yield Stress x Area)

F = fst x Ast + fcu x Acu

And we are given that,

Yield stress of Steel = 280 Mpa

Yield stress of Copper = 140 Mpa

And,

Ast = 0.8 x 10^{-6} m^{2}

Acu = 2.4 x 10^{-6} m^{2}

Just plugging in the values, we get:

F = (280 Mpa) (0.8 x 10^{-6} m^{2}) + (140 Mpa) (2.4 x 10^{-6} m^{2})

F = 224 + 336

Fnet = 560 N    ( because Mpa = 10^{6} N/m^{2})

So, it means the composite will carry the maximum force of 560N

c) Coefficient of Thermal Expansion:

Strain on both material is same upon loading so,

(ΔL/L)st = (ΔL/L)cu

by thermal expansion equation:

(\alpha .ΔT  + \frac{F}{A}. \frac{1}{Est}) = \alpha .ΔT  + \frac{F}{A}. \frac{1}{Ecu})

Where \alpha = Coefficient of Thermal expansion

Here, fst = -fcu = F

and ΔT = 1°

So,

Plugging in the values, we get.

( 10 x 10^{-6} x (1) + \frac{F}{0.8.10^{-6} } . \frac{1}{205 . 10^{9} } ) = ( 17 x 10^{-6} x (1) + \frac{-F}{2.4.10^{-6} } . \frac{1}{110 . 10^{9} } )

Solving for F, we get:

F = 0.71 N

Here,

fst = F = 0.71 N (Tension on Heating)

fcu = -F = 0.71 N ( Compression on Heating )

So, the combined thermal expansion of the composite material will be:

(ΔL/L)cu = ( 17 x 10^{-6} x (1°) + \frac{-0.71}{2.4.10^{-6} } . \frac{1}{110 . 10^{9} } )

(ΔL/L)cu = ( 17 x 10^{-6} x (1°) - 2.69 x 10^{-6}

combined thermal expansion of the composite material = 14.31 10^{-6 } / °C

4 0
3 years ago
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