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Goryan [66]
4 years ago
14

Baking soda (NaHCO3) can be added to a fruit mix solution to create a carbonated drink. An example is the reaction between bakin

g soda and citric acid below.
C6H8O7 + 3NaHCO3 → Na3C6H5O7 + 3H2O + 3CO2

B. How many milliliters of a 0.8 M solution of citric acid would be needed to react with 15 grams of baking soda? Show your work.
Chemistry
1 answer:
DanielleElmas [232]4 years ago
6 0

Answer:

74.4 ml

Explanation:

          C₆H₈O₇(aq) + 3NaHCO₃(s) => Na₃C₆H₅O₃(aq + 3CO₂(g) + 3H₂O(l)

Given     15g = 15g/84g/mol = 0.1786mole Sodium Bicarbonate

From equation stoichiometry 3moles NaHCO₃ is needed for each mole citric acid or, moles of citric acid needed is 1/3 of moles sodium bicarbonate used.

Therefore, for complete reaction of 0.1786 mole NaHCO₃ one would need 1/3 of 0.1786 mole citric acid or 0.0595 mole H-citrate.

The question is now what volume of 0.8M H-citrate solution would contain 0.0595mole of the H-citrate? This can be determined from the equation defining molarity. That is => Molarity = moles solute / Liters of solution

=> Volume (Liters) = moles citric acid / Molarity of citric acid solution

=> Volume needed in liters = 0.0.0595 mole/0.80M = 0.0744 Liters or 74.4 ml

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What is the molar mass of a gas that diffuses three times faster than oxygen under similar conditions
Jet001 [13]

Answer:

288 g/mol

Explanation:

<u>What is diffusion?</u>

• It is a process whereby the random motion of particles move from a region of higher concentration to a region of lower concentration.

<u>Graham's law of </u><u>diffusion</u><u> of gas</u>

• states that at constant conditions of temperature and pressure, the rate of diffusion of gases is inversely proportional to the square root of their molar masses

\boxed{ \frac{Rate_1}{Rate_2} = \sqrt{ \frac{M_2}{M_1} } }

<u>Calculations</u>

Oxygen exist as O₂ at room temperature, thus its molar mass is 2(16)= 32.

Let the rate of O₂ be Rate₁, while the rate and molar mass of the unknown gas be Rate₂ and M₂ respectively.

Since O₂ diffuses 3 times as fast as the unknown gas,

Rate₁= 3(Rate₂)

\frac{Rate_1}{Rate_2} = 3

3 = \sqrt{ \frac{M_2}{32} }

\sqrt{ \frac{M_2}{32} }  = 3

Square both sides:

\frac{M_2}{32}  = 3^{2}

\frac{M_2}{32}  = 9

Multiply both sides by 32:

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M₂= 288

7 0
3 years ago
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