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jok3333 [9.3K]
3 years ago
10

A student would like to prepare a 0.010 M solution from a 1.0 M stock solution with minimal error.

Engineering
1 answer:
sleet_krkn [62]3 years ago
7 0

Answer: Two-step dilution; 0.0014

Explanation:

from the question, we would be defining the parameters given.

Step 1 : consider that 10-mL transfer pipet and a 1000-mL volumetric flask is to be used.

Step 2 :  50-mL pipet and a 1000-mL volumetric flask for the first dilution, and a 100-mL pipet and a 500-mL volumetric flask is used.

given that the pipe used are 10-ml, 50-ml and 100-ml.

From the textbook on tolerance of glassware,

the tolerance at 10-ml pipet = 0.03ml

for 50-ml pipet = 0.05ml

for 100-ml pipet = 0.08ml

for 500-ml volumetric flask = 0.2ml

for 1000-ml volumetric flask = 0.3ml

from step 1, the ratio of concentration  is given as = P1/F1 = 10ml/1000ml = 0.01

while that of step 2 is given as = P1/F1 × P2/F2 = 50/1000 × 100/500 = 0.01

∴ the smallest overall relative uncertainty (Error) = σc/c

    σc/c  =  √ (Σ (σPtl/Pp)² + Σ (σFtl/Fp)²) ......................... (1)

from step 1, applying the error formula we have;

σc/c (₁)  =  √ ( (0.03/10)² + (0.3/1000)²) = 0.003015 = 3.015 × 10⁻³

also step 2, σc/c (₂) = √ (0.05/50)² + (0.08/100)² + (0.03/1000)² + (0.2/500)²

          = 0.0014 = 1.4 × 10⁻³

comparing values, we have that σc/c (₂)  ˃ ˃ σc/c (₁)  which means that the two dilution step of 0.0014 has the smallest relative uncertainty (error).

the value here is 1.4 × 10⁻³

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A 0.5 m^3 container is filled with a mixture of 10% by volume ethanol and 90% by volume water at 25 °C. Find the weight of the l
svp [43]

Answer:

total weight of liquid = 4788.25 N or 488.09 kg

Explanation:

given data

total volume = 0.5 m³

volume of ethanol = 10 %  of volume = 0.10 × 0.5 = 0.05 m³

volume of water = 90 % at 25 °C of volume = 0.90 × 0.5 = 0.45 m³

to find out

weight of the liquid

solution

we know that density of water at 25  is 997 kg/m³

and density of ethanol is 789 kg/m³

so weight of water is = density × volume × g

put here value and we take g = 9.81

weight of water is = 997 × 0.45 × 9.81

weight of water = 4401.25 N     ......................1

weight of ethanol is = density × volume × g

put here value and we take g = 9.81

weight of ethanol is = 789 × 0.05 × 9.81

weight of ethanol = 387.00 N       ...............2

so total weight of liquid = sum of equation 1 add 2

total weight of liquid =  4401.25 + 387

total weight of liquid = 4788.25 N or 488.09 kg

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3 years ago
When a thin glass tube is put into water, the water rises 1.4 cm. When the same tube is put into hexane, the hexane rises only 0
VARVARA [1.3K]

Answer:

Due to differences in the nature of the adhesive force and cohesive forces in the molecules of the individual substances and the glass tube.

Explanation:

To understand why this is so, a deep understanding of adhesive and cohesive force is required.

First, what is adhesive force?

Note: Adhesive and cohesive forces are best discussed under macroscopic level.

Adhesive force is the Intermolecular forces that exist between atoms of different molecules e g the forces explain when unlike charges stick together.

Cohesive force on the other hand is the Intermolecular force that exist between atoms of the same molecules e.g the force between hydrogen bonding.

Hence to explain the case scenario above, the adhesive force between the water molecules and the glass molecules is higher than the cohesive force between the water molecules. Hence the high rise.

For the case of the Hexane, the cohesive forces between the molecules hexane is far greater then the adhesive force between the glass molecules and the hexane molecules.

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Water flows in a tube that has a diameter of D= 0.1 m. Determine the Reynolds number if the average velocity is 10 diameters per
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Answer:

a) Re_{D} = 111896.745, b) Re_{D} = 1.119\times 10^{-7}

Explanation:

a) The Reynolds number for the water flowing in a circular tube is:

Re_{D} = \frac{\rho\cdot v\cdot D}{\mu}

Let assume that density and dynamic viscosity at 25 °C are 997\,\frac{kg}{m^{3}} 0.891\times 10^{-3}\,\frac{kg}{m\cdot s}, respectively. Then:

Re_{D}=\frac{(997\,\frac{kg}{m^{3}} )\cdot (1\,\frac{m}{s} )\cdot (0.1\,m)}{0.891\times 10^{-3}\,\frac{kg}{m\cdot s} }

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b) The result is:

Re_{D}=\frac{(997\,\frac{kg}{m^{3}} )\cdot (10^{-6}\,\frac{m}{s} )\cdot (10^{-7}\,m)}{0.891\times 10^{-3}\,\frac{kg}{m\cdot s} }

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