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QveST [7]
3 years ago
8

A concrete column has a diameter of 380 mm and a length of 2.6 m . if the density (mass/volume) of concrete is 2.45 mg/m3, deter

mine the weight of the column in pounds.
Physics
1 answer:
grigory [225]3 years ago
5 0

The volume of the column is

(π) · (r²) · (length) =

(π) · (0.19 meter)² · (2.6 meters) =

(π) · (0.036 m²) · (2.6 m) =

0.294 m³ .

The density is 2,450 kg/m³ (VERY very dense, heavy concrete)

so the weight of the column is (mass)·(gravity) or

(density) · (volume) · (gravity) =

(2,450 kg/m³) · (0.294 m³) · (9.81 m/s²) =

(2,450 · 0.294 · 9.81) (kg · m³· m) / (m³ · s²) =

7,066 kg-m/s² = 7,066 Newtons .

But 9.81 Newtons = 2.20462 pounds on Earth (the weight of 1 kilogram of mass), so we have

(7,066 N) · (2.205 pound/9.81 N) =

(7,066 · 2.205 / 9.81) pounds =

1,588 pounds .

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Sveta_85 [38]

Answer:

- the volume of the second tank is 1.77 m³

- the final equilibrium pressure of air is 221.88 kPa ≈ 222 kPa

Explanation:

Given that;

V_{A} = 1 m³

T_{A} = 10°C = 283 K

P_{A} = 350 kPa

m_{B} = 3 kg

T_{B} = 35°C = 308 K

P_{B} = 150 kPa

Now, lets apply the ideal gas equation;

P_{B} V_{B} = m_{B}RT_{B}

V_{B} = m_{B}RT_{B} / P_{B}

The gas constant of air R = 0.287 kPa⋅m³/kg⋅K

we substitute

V_{B} = ( 3 × 0.287 × 308) / 150

V_{B} = 265.188 / 150  

V_{B} = 1.77 m³

Therefore, the volume of the second tank is 1.77 m³

Also, m_{A} =  P_{A}V_{A} / RT_{A} = (350 × 1)/(0.287 × 283) = 350 / 81.221

m_{A}  = 4.309 kg

Total mass, m_{f} = m_{A} + m_{B} = 4.309 + 3 = 7.309 kg

Total volume V_{f} = V_{A} + V_{B}  = 1 + 1.77 = 2.77 m³

Now, from ideal gas equation;

P_{f} =  m_{f}RT_{f} / V_{f}

given that; final temperature T_{f} = 20°C = 293 K

we substitute

P_{f} =  ( 7.309 × 0.287 × 293)  / 2.77

P_{f} =  614.6211119 / 2.77

P_{f} =  221.88 kPa ≈ 222 kPa

Therefore, the final equilibrium pressure of air is 221.88 kPa ≈ 222 kPa

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Answer:

W = 16.5 Kj

P = 49.9 Watt

E = 16471

Explanation:

m = 73.5kg

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Object A has initial momentum p in the forward direction, but loses momentum at a rate of 0.35 kg·m/s2 until it stops moving. Ac
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A the San Andreas fault
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