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Alex73 [517]
3 years ago
7

For all the problems describe all pieces to the equations. 1.What is the equation for normal stress? 2.What is the equation for

shear stress? 3.What is the equation for cross sectional area of a beam? 4.What is the equation for cross sectional area of a shaft? 5.What is the equation for shear stress at an angle to the axis of the member? 6.What is the equation for normal stress at an angle to the axis of the member? 7.What is the equation for the factor of safety? 8.What is the equation for strain under axial loading?
Engineering
1 answer:
White raven [17]3 years ago
5 0

Answer:

  1. stress equation : \frac{p}{A}    
  2. Shear stress equation : \frac{Qv}{Ib}  
  3. cross sectional area of a beam equation : b*d  
  4. cross sectional area of a shaft equation : \frac{\pi }{4} (d)^{2}  
  5. shear stress at an angle to the axis of the member equation: \frac{P}{A} sin∅cos∅.
  6. Normal stress at an angle to the axis of the member equation: \frac{P}{A} cos^{2}∅
  7. factor of safety equation : \frac{ultimate stress}{actual stress}  
  8. strain under axial loading equation: \frac{PL}{2AE}    

Explanation:

The description of all the pieces to the equations

  1. stress equation : \frac{p}{A}     p = axial force, A = cross sectional area
  2. Shear stress equation : \frac{Qv}{Ib}  Q = calculated statistical moment, I = moment of inertia, v = calculated shear, b = width of beam
  3. cross sectional area of a beam equation : b*d     b=width of beam,       d =depth of beam
  4. cross sectional area of a shaft equation : \frac{\pi }{4} (d)^{2}   d = shaft diameter
  5. shear stress at an angle to the axis of the member equation: \frac{P}{A} sin∅cos∅.  P = axial force, A = cross sectional area  ∅ = given angle
  6. Normal stress at an angle to the axis of the member equation: \frac{P}{A} cos^{2}∅  p = axial force , A = cross sectional area, ∅ = given angle
  7. factor of safety equation : \frac{ultimate stress}{actual stress}  
  8. strain under axial loading equation: \frac{PL}{2AE}    P = axial force, L = length, A = cross sectional area, E = young's modulus
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Answer:

True ❤️

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3 years ago
A work element in a manual assembly task consists of the following MTM-1 elements: (1) R16C, (2) G4A, (3) M10B5, (4) RL1, (5) R1
ella [17]

Answer:

a)

1) R16C ; Tn = 17 TMU

2) G4A ; Tn = 7.3 TMU

3) M10B5 ; Tn = 15.1 TMU

4) RL1 ; Tn = 2 TMU

5) R14B ; Tn = 14.4 TMU

6) G1B ; Tn = 3.5 TMU

7) M8C3 ; Tn = 14.7 TMU

8) P1NSE ; Tn = 10.4 TMU

9) RL1 ; Tn = 2 TMU

b) 3.1 secs

Explanation:

a) Determine the normal times in TMUs for these motion elements

1) R16C ; Tn = 17 TMU

2) G4A ; Tn = 7.3 TMU

3) M10B5 ; Tn = 15.1 TMU

4) RL1 ; Tn = 2 TMU

5) R14B ; Tn = 14.4 TMU

6) G1B ; Tn = 3.5 TMU

7) M8C3 ; Tn = 14.7 TMU

8) P1NSE ; Tn = 10.4 TMU

9) RL1 ; Tn = 2 TMU

b ) Determine the total time for this work element in seconds

first we have to determine the total TMU = ∑ TMU = 86.4 TMU

note ; 1 TMU = 0.036 seconds

hence the total time for the work in seconds = 86.4 * 0.036 = 3.1 seconds

7 0
2 years ago
A closed, rigid tank is filled with a gas modeled as an ideal gas, initially at 27°C and a gage pressure of 300 kPa. If the gas
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Answer:

gauge pressure is 133 kPa

Explanation:

given data

initial temperature T1 = 27°C = 300 K

gauge pressure = 300 kPa = 300 × 10³ Pa

atmospheric pressure = 1 atm

final temperature T2 = 77°C = 350 K

to find out

final pressure

solution

we know that gauge pressure is = absolute pressure - atmospheric pressure so

P (gauge ) = 300 × 10³ Pa - 1 × 10^{5} Pa

P (gauge ) = 2 × 10^{5} Pa

so from idea gas equation

\frac{P1*V1}{T1} = \frac{P2*V2}{T2}   ................1

so {P2} = \frac{P1*T2}{T1}

{P2} = \frac{2*10^5*350}{300}

P2 = 2.33 × 10^{5} Pa

so gauge pressure = absolute pressure - atmospheric pressure

gauge pressure = 2.33 × 10^{5}  - 1.0 × 10^{5}

gauge pressure = 1.33 × 10^{5} Pa

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4 0
3 years ago
Define the power of a machine​
Tems11 [23]

Answer:

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Explanation:

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2 years ago
An open rectangular tank 1 m wide and 2 m long contains gasoline to a depth of 3 m. If the height of the tank sides is 4 m. What
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Answer:

ay max = 4.91 m/s²  

so here acceleration would be either right or left

Explanation:

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wide b = 1 m

long l  = 2 m

depth d = 3 m

height of  tank sides h = 4 m

solution

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