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statuscvo [17]
3 years ago
9

Given 7.55 g of butanoic acid and excess ethanol, how many grams of ethyl butyrate would be synthesized, assuming a complete 100

% yield?
Chemistry
2 answers:
Brilliant_brown [7]3 years ago
8 0
MC3H7COOC2H5: (12×6)+(1×12)+(16×2) = 116 g/mol
mC3H7COOH: (12×4)+(1×8)+(16×2) = 88 g/mol

88g....................................................116g
C3H7COOH + C2H5OH ---> C3H7COOC2H5 + H2O
7,55g..................................................X

X = (116×7,55)/88
X = 9,952g of ethyl butyrate
Alexxandr [17]3 years ago
5 0

Answer:

9.95gC_{6}H_{12}O_{2}

Explanation:

The balanced reaction will be:

C_{4}H_{8}O_{2}+C_{2}H_{5}OH=C_{6}H_{12}O_{2}+H_{2}O

The molecular weight of the ethyl butyrate is:

Atomic weight C = 12\frac{g}{mol}

Atomic weight O = 16\frac{g}{mol}

Atomic weight H = 1\frac{g}{mol}

Molecular weight C_{6}H_{12}O_{2} = (6*12)+(1*12)+(16*2)

Molecular weight C_{6}H_{12}O_{2} = 116\frac{g}{mol}

The molecular weight of the butanoic acid is:

Atomic weight C = 12\frac{g}{mol}

Atomic weight O = 16\frac{g}{mol}

Atomic weight H = 1\frac{g}{mol}

Molecular weight C_{4}H_{8}O_{2} = (4*12)+(1*8)+(16*2)

Molecular weight C_{4}H_{8}O_{2} = 88\frac{g}{mol}

Finding the mass using stoichiometry:

7.55gC_{4}H_{8}O_{2}*\frac{1molC_{4}H_{8}O_{2}}{88gC_{4}H_{8}O_{2}}*\frac{1molC_{6}H_{12}O_{2}}{1molC_{4}H_{8}O_{2}}*\frac{116gC_{6}H_{12}O_{2}}{1molC_{6}H_{12}O_{2}}=9.95gC_{6}H_{12}O_{2}

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She dissolves a 10.0mg sample in enough water to make 30.0mL of solution. The osmotic pressure of the solution is 0.340torr at 2
uranmaximum [27]

Answer:

(a)The molar mass of the gene fragment is 18220.071g/mol = 18.22 kg/mol

(b)The freezing point for the aqueous solution is -3.413\times10^{-5} C

Explanation:

The osmotic pressure (π) is given by the following equation:

\pi =cRT

c= Concentration of solution

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T = temperature

Weight of solute = w = 10.0 mg

Let the molecular weight of the solute be m g/mol.

Concentration = c=\frac{n}{V}\\ n=\frac{w}{m}\\ n=\frac{10\times10^{-3}}{m}\\c=\frac{10\times10^{-3}}{m\times30\times10^{-3}}M

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\Delta T_{f}=1.86\times m

\Delta T_{f} = 3.413\times10^{-5} C

The freezing point for the aqueous solution is -3.413\times10^{-5} C

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3 years ago
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