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Murljashka [212]
3 years ago
14

If your front lawn is 18.0 feet wide and 20.0 feet long. And each square foot of lawn accumulates 1450 new snow flakes every min

ute, how much snow (in kilograms) accumulates on your lawn per hour ? Assume an avarage snow flake has a mass of 1.90 mg
Chemistry
1 answer:
creativ13 [48]3 years ago
6 0
To solve this problem, we begin by first calculating the area of the front lawn. The length and width of the lawn was given and the area of a rectangle is given by the formula: Area = length x width. Thus, the area of the front lawn can be obtained by multiplying 18 ft by 20 ft, wherein we get 360 ft^2 as the area. 

Second, the problem indicated that each square foot of lawn accumulates 1450 new snow flakes per minute. This can be translated into the expression 1450 snow flakes/ (minute·ft^2). In this way, we can convert it to units of mass (kg). Afterwards, we simply need to multiply it to the area of the lawn and convert minute to hour. The following expression is then used:

1450 snow flakes/ (minute·ft^2) x 1.90 mg/snow flake x 1 g/1000 mg x 1kg/1000 g x 360 ft^2 x 60 minutes/hour = 59.508 kg snow flake/hour

It is then calculated that 59.508 kg of snow flake accumulates in the lawn every hour. 
 
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Answer:

<u></u>

  • <u>Problem 1: 5.44L</u>
  • <u>Problem 2: 479mL</u>

Explanation:

<h2>Problem 1. </h2>

<u>a) Data:</u>

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<u>b) Physical principles:</u>

The volume occupied by a gas, when the temperature and pressure remain unchanged, is proportional to the number of moles of gas.

          \dfrac{n_1}{V_1}=\dfrac{n_2}{V_2}

<u>c) Solution:</u>

Solve for V₂ , substitute and compute:

        V_2=n_2\times\dfrac{V_1}{n_1}\\ \\\\  V_2=(0.126mol+0.124 mol)\times \dfrac{2.74L}{0.126mol}\\ \\ \\ V_2=5.44L

<h2>Problem 2.</h2>

<u>a) Data:</u>

  • n₁ = 0.547mol
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<u>b) Physical principles:</u>

The same as above: the volume occupied by a gas, when the temperature and pressure remain unchanged, is proportional to the number of moles of gas.

          \dfrac{n_1}{V_1}=\dfrac{n_2}{V_2}

<u>c) Solution:</u>

Solve for V₂ , substitute and compute:

        V_2=n_2\times\dfrac{V_1}{n_1}\\ \\\\  V_2=(0.547mol+0.342 mol)\times \dfrac{295mL}{0.547mol}\\ \\ \\ V_2=479mL

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