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lesya [120]
3 years ago
5

You lower the temperature of a sample of liquid carbon disulfide from 90.3 ∘ C until its volume contracts by 0.507 % of its init

ial value. What is the final temperature of the substance? The coefficient of volume expansion for carbon disulfide is 1.15 × 10 − 3 ( ∘ C ) − 1 .
Physics
2 answers:
Lady_Fox [76]3 years ago
6 0

Answer:

T_{f} = 85.89 ° C

Explanation:

The linear thermal expansion process is given by

      ΔL = L α ΔT

For the three-dimensional case, the expression takes the form

     ΔV = V β ΔT

Let's apply this equation to our case

     ΔV / V = ​​-0.507% = -0.507 10-2

     ΔT = (ΔV / V)  1 /β

     ΔT = -0.507 10⁻²  1 / 1.15 10⁻³

     ΔT = -4.409

     T_{f} –T₀ = 4,409

     T_{f} = T₀ - 4,409

     T_{f} = 90.3-4409

     T_{f} = 85.89 ° C

riadik2000 [5.3K]3 years ago
4 0

Answer:

Therefore final temperature = 85.89 °C

Explanation:

Coefficient of volume expansion: This is defined as an increase in volume, per unit volume per degree rise in temperature. The SI unit is 1/k. mathematically,

γ = ΔV/(V₁ΔT)......................... equation 1

Making ΔT the subject of formula in equation 1

ΔT = ΔV/(V₁γ)......................... equation 2

Where γ = coefficient of volume expansion, ΔV = increase in volume, ΔT = change in temperature, V₁ = Initial volume.

Where γ = 1.15 × 10⁻³ C⁻¹, V₁ = X ΔV = 0.00507X

Substituting this values into equation 2,

ΔT = 0.00507X/(X × 1.15 × 10⁻³ )

ΔT = 0.00507/0.00115

ΔT = 4.41 °C.

For contraction,

ΔT = T₁ - T₂

∴ T₂ = T₁ - ΔT

Where T₁ = 90.3 °C

T₂ = 90.3 - 4.41 = 85.89 °C

T₂ = 85.89 °C

Therefore final temperature = 85.89 °C

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a man uses a 900 watt electric iron to press his clothes for an average of 4 hours a week for five weeks if the cost of an elect
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Answer:

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Explanation:

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Given information:

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  • Unit cost of electricity = 3 Kobo per kWh

<h3><u>Step 1</u></h3>

Convert the wattage of the electric iron from watts to kilowatts.

1000 watts (W) = 1 kilowatt (kW)

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This means that the power consumption of the electric iron is 0.9 kW per hour of use.

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To find the <u>total cost</u>, multiply the total kWh by the cost per kWh:

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2 years ago
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