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alexandr1967 [171]
3 years ago
9

The ratio of carbon atoms to hydrogen atoms to oxygen atoms in a molecule of dicyclohexyl maleate is 4 to 6 to 1. what is its mo

lecular formula if its molar mass is 280 g?
Chemistry
2 answers:
Anvisha [2.4K]3 years ago
7 0

The correct answer is C16H24O4.

Semenov [28]3 years ago
3 0
Knowing the ratio between atoms we can write an empirical formula: 

<span>C4H6O </span>

<span>we compute the molar mass of this single formula: </span>
<span>4x12 + 6 x 1 + 16 x1 = 70 g / mol </span>

<span>Now, as we know the actual molar mas being 280 g/mol, we divide this number by 70 and we get the ratio between empirical formula and molecular actual formula: </span>

<span>280 / 70 = 4 </span>

<span>This means that actual molecular formula is: </span>

<span>(C4H6O)4 or </span>

<span>C16H24O4 </span>
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A pump with an 80% efficiency drives water up between two reservoirs through a piping system of total length L = 15 and circular
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The losses in the pipe increases the power requirement of the pipe to

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Responses (approximate value);

(a) 2.598 m/s

(b) 181,058.58

(c) 0.025

(d) 227:1000

(e) 1,216.67 W

<h3>Which methods can be used to calculate the pressure head in the pipe?</h3>

The given parameters are;

Pump efficiency, η = 80%

Length of the pipe, L = 15 m

Cross-sectional diameter, d = 7 cm

Reservoir temperature, T = 20°C = 293.15 K

\mathbf{K_{entrance}}<em> </em>≈ \mathbf{K_{exit}} ≈ 1.0, \mathbf{K_{elbow}}<em> </em> ≈ 0.4

Volumetric flow rate, Q = 10 Liters/s = 0.01 m³/s

Surface roughness, ∈ = 0.15 mm

(a) The cross sectional area of the pipe, A = π·r²

Where;

r = \mathbf{\dfrac{d}{2}}

Which gives;

r = \dfrac{0.07 \, cm}{2} = \mathbf{0.035 \, cm}

Average \ water \ velocity, \ v =\mathbf{ \dfrac{Q}{A}}

Therefore;

v = \dfrac{0.01}{ \pi \times 0.035^2} \approx 2.598

  • The average velocity of the water, v ≈<u> 2.598 m/s</u>

(b) The viscosity of water at 20°C is 0.001003 kg/(m·s) given as follows;

Density of water at 20°C, ρ = 998.23 kg/m³

Reynolds' number, Re, is found as follows;

Re = \mathbf{\dfrac{\rho \cdot V \cdot D}{\mu}}

Which gives;

  • Re = \dfrac{998.58 \times 2.598 \times 0.07 }{0.001003}  \approx  \underline{181,058.58}

(c) The friction factor is given by the following formula;

\dfrac{1}{\sqrt{f} } = \mathbf{-2.0 \cdot log \left(\dfrac{\epsilon/D}{3.7} +  \dfrac{5.74}{Re^{0.9}} } \right)}

Which gives;

  • f ≈ <u>0.025</u>

(d) Friction head loss is given as follows;

h_f = \mathbf{f \times \dfrac{L}{D} \times \dfrac{V^2}{2 \cdot g}}

Which gives;

h_f = 0.025 \times \dfrac{15}{0.07} \times \dfrac{2.598^2}{2 \times 9.81} \approx \mathbf{1.84}

Other \ head \ losses, \ h_l= \sum K \cdot \dfrac{V^2}{2}

Which gives;

h_l=(1 + 1+0.4) \times \dfrac{ 2.598^2}{2} \approx \mathbf{8.0995}

Ratio between friction head loss and other head loss is therefore;

  • \dfrac{h_f}{h_l} \approx  \dfrac{1.84}{8.0995} \approx \underline{0.227}

  • The ratio between friction head loss and other head loss is approximately <u>227:1000</u>

(e) The power required <em>P</em> is found as follows;

P= \mathbf{ \dfrac{\rho  \cdot g \cdot Q \cdot H}{\eta}}

Which gives;

P= \dfrac{998.23 \times 9.81 \times 0.01 \times (1.84 + 8.0995)}{0.8} \approx  \mathbf{ 1216.67}

  • The power required to drive the pump, P ≈ <u>1,216.67 W</u>

Learn more about flow in pipes here:

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