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Nostrana [21]
3 years ago
13

A 2.599 g sample of a new organic material is combusted in a bomb calorimeter. The temperature of the calorimeter and its conten

ts increase from 25.25 ∘ C to 29.80 ∘ C. The heat capacity (calorimeter constant) of the calorimeter is 31.71 kJ / ∘ C, what is the heat of combustion per gram of the material?
Engineering
1 answer:
Nat2105 [25]3 years ago
7 0

To solve this problem it is necessary to apply the concepts related to thermal transfer given by the thermodynamic definition of heat as a function of mass, specific heat and temperature change.

Mathematically this is equivalent to

Q = mC_p \Delta T

Where

m = mass

C_p = Specific Heat

\Delta T = Change at temperature

In mass terms (KJ / g) this can be expressed as

\frac{Q}{g} = \frac{C_p \Delta T}{m_{grams}}

Our values are given as

\Delta T = 29.8-25.25 = 4.55\°C

C_p = 31.71kJ/\°C

Replacing,

\frac{Q}{m} = \frac{(31.71kJ/\°C) (4.55\°C)}{2.599g}

\frac{Q}{m} =55.51kJ/g

Therefore the heat of combustion per gram on the material is 55.51KJ/g

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Anna makes arrangements to reuse waste water that has been used in sinks and showers. Which term refers to the waste water that
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What is the metal removal rate when a 2 in-diameter hole 3.5 in deep is drilled in 1020 steel at cutting speed of 120 fpm with a
Studentka2010 [4]

Answer:

a) the metal removal rate is 14.4 in³/min

b) the cutting time is 0.98 min

Explanation:

Given the data from the question

first we find the rpm for the spindle of the drilling tool, using the equation

Ns = 12V/πD

V is the cutting speed(120 fpm) and D is the diameter of the hole( 2 in)

so we substitute

Ns = 12 × 120 / π2

Ns = 1440 / 6.2831

Ns = 229.18 rmp

Now we find the metal removal rate using the equation

MRR = (πD²/4) Fr × Ns

Fr is the feed rate( 0.02 ipr ),

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MRR = ((π × 2²)/4) × 0.02 × 229.18

MRR = 14.3998 ≈ 14.4 in³/min

Therefore the metal removal rate is 14.4 in³/min

Next we find the allowance for approach of the tip of the drill

A = D/2

A = 2/2

= 1 in

now find the time required to drill the hole

Tm = (L + A) / (Fr × Ns)

Lis the the depth of the hole( 3.5 in)

so we substitute our values

Tm = (3.5 + 1) / (0.02 × 229.18  )

Tm = 4.5 / 4.5836

Tm = 0.98 min

Therefore the cutting time is 0.98 min

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