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Vesnalui [34]
4 years ago
13

Determine the minimum force P to prevent the 30 kg uniform rod AB from sliding. The contact surface at B is smooth, whereas the

coefficient of static friction between the rod and the wall at A is μs= 0.3.
Engineering
1 answer:
geniusboy [140]4 years ago
4 0

Answer:

88.2N

Explanation:

Coefficient of static friction = force (P)/(mass × acceleration due to gravity)

Force (P) = coefficient of static friction × mass × acceleration due to gravity = 0.3 × 30 × 9.8 = 88.2N

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Carbon dioxide gas enters a well-insulated diffuser at 20 lbf/in.2 , 500R, with a velocity of 800 ft/s through a flow area of 1.
inessss [21]

Answer:

Exit Temperature= T2=563.6 °R

Exit Pressure= P2= 30.06 lbf/in^2

Mass Flow rate=1.276 lb/sec

Explanation:

Answer is explained in detailed way in the attached files.

4 0
3 years ago
It has been estimated that 139.2x10^6 m^2 of rainforest is destroyed each day. assume that the initial area of tropical rainfore
Dmitry [639]

Answer:

A. 6.96 x 10^-6 /day

B. 22.466 x 10^12 m^2

C. 9.1125 x 10^14 kg of CO2

Explanation:

A. Rate of rainforest destruction = 139.2 x 10^6 m^2/day

Initial area of the rainforest = 20 x 10^12 m^2

Therefore to calculate exponential rate in 1/day,

Rate of rainforest destruction/ initial area of rainforest

= 139.2 x 10^6/20 x 10^12

= 6.96 x 10^-6 /day

B. Rainforest left in 2015 using the rate in A.

2015 - 1975 = 40 years

(40 * 365 )days + 10 days (leap years)

= 14610 days

Area of rainforest in 1975 = 24.5 x 10^12m^2

Rate of rainforest destruction = 139.2 x 10^6 m^2/day

Area of rainforest in 2015 = 14610 * 139.2 x 10^6

= 2.034 x 10^12 m^2

Area left = area of rainforest in 1975 - area of rainforest destroyed in 40years

= 24.5 x 10^12 - 2.034 x 10^12

= 22.466 x 10^12 m^2

C. How much CO2 will be removed in 2025

Recall: Photosynthesis is the process of plants taking in CO2 and water to give glucose and O2.

So CO2 removed is the same as rainforest removed so we use the rate of rainforest removed in a day

Area of rainforest in 1975 = 24.5 x 10^12 m^2

Area of rainforest removed in 2025 = 18262 days * 139.2 x 10^6

= 2.54 x 10^12 m^2

Area of rainforest removed between 1975 - 2025 = 24.5 x 10^12 - 2.54 x 10^12

= 21.958 x 10^12 mC2 of rainforest removed

CO2 = 0.83kg/m^2.year

CO2 removed between 1975 - 2025 = 0.83 * 21.958 x 10^12 * 50 years

= 9.1125 x 10^14 kg of CO2 was removed between 1975 - 2025

6 0
3 years ago
A stream of ethylene gas at 250°C and 3800 kPa expands isentropically in a turbine to 120 kPa. Determine the temperature of the
11Alexandr11 [23.1K]

Answer: for ideal situation

T2 = 16.5158K

Work = - 11.4J

For appropriate generalization correlation

T2 = 308.57K

Work = 177.797MJ

Explanation:detailed calculation and explanation is shown in the image below.

6 0
3 years ago
How to code the round maze in CoderZ?
dlinn [17]

Answer:

hola

Explanation:

5 0
3 years ago
Water enters a hydraulic turbine through a 30-cm-diameter pipe at a rate of 0.6 m3s and exits through a 25-cm-diameter pipe. The
Vesnalui [34]

Answer:

Net electric power output = 54.594KW

Explanation:

Enter dia = 0.3m, Exit dia = 0.25, Flow Rate (Vflow) = 0.6m³/s, Hhg = 1.2m, Efficiency = 83%, Net electric power output = ?

Vflow = A1V1, where A1 is the Area of flow and V1 is the Velocity

V1 (Velocity at entering) = Vflow/A1 = 0.6/{(π/4)0.3²} = 8.48m/s

V2 (Velocity at exiting) = Vflow/A1 = 0.6/{(π/4)0.25²} = 12.22m/s

ΔP = (Shg - 1) x (ρh2o) x g x Hhg where Shg is the specific gravity of Mercury, ρh2o is the density of water, g is the acceleration due to gravity and Hhg is the height drop of the manometer

ΔP = (13.6 - 1) x 1000 x 9.81 x 1.2 = 148327.2Pa

Applying Bernoulli's Equation between the entering and exit

(P1/ρg) + α1({V1^2)/2g} + z1 = (P2/ρg) + α2({V2^2)/2g} + z2 + Hturbine

where z1, z2 = 0 as there no is change in the datum head and α is the correction factor = 1

Hturbine = (P1/ρg) - (P2/ρg) + α[{(Vq^2)/2g} - {(V2^2)/2g}]

Hturbine = (ΔP/ρg) + α[{(V1^2)/2g} - {(V2^2)/2g}]

Hturbine = (148327.2/1000 x 9.81) + 1[{(8.48^2)/2 x 9.81  - {(12.22^2)/2 x 9.81}] = 11.175m

The electrical Power Output is given by the equation Wturbine = η(turbine - generator) x ρ x Vflow x g x Hturbine

Wturbine = 0.83 x 1000 x 0.6 x 9.81 x 11.175 = 54.594 x 10^3 = 54.594 KW

3 0
4 years ago
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