Question

In: Chemistry

Calculate the mass of carbon gas produced if 6.000g of K2CO3 reacts with 10.00ml of 2.00M...

Calculate the mass of carbon gas produced if 6.000g of K2CO3 reacts with 10.00ml of 2.00M HNO3 identify the limiting reagent as indicated a) if the amount of carbon dioxide collected is part a is 0.3542g, calculate the percent yield for the rection b) if the 0.3542g of carbon dioxide were collected at STP (0C and 1 atm), calculate th volumen of gas collected

Solutions

Expert Solution

Number of moles of HNO3 , n = Molarity x volume in L

                                           = 2.00 M x 0.010 L

                                           = 0.02 moles

Molar mass of K2CO3 = (2x39)+12+(3x16) = 138 g/mol

Given mass of K2CO3 is , m = 6.000 g

So number of moles of K2CO3 is , n = mass/molar mass

                                                     = 6.000 g / 138 (g/mol)

                                                     = 0.043 moles

K2CO3 + 2HNO3 2KNO3 + H2O + CO2  

According to the balanced equation ,

1 mole of K2CO3 reacts with 2 moles of HNO3   

M mole of K2CO3 reacts with 0.02 moles of HNO3   

M = (0.02x1) / 2

   = 0.01 mol

So 0.043 - 0.01 = 0.033 moles of K2CO3 left unreacted so it is the excess reactant

Since all the mass of HNO3 complelty reacted it is the limiting reactant.

From the balanced equation ,

2 moles of HNO3 produces 1 mole of CO2   

0.02 moles of HNO3 produces N mole of CO2   

N = (1x0.02) / 2

   = 0.01 moles

So mass of CO2 , m = number of moles x Molar mass

                               = 0.01 mol x 44 (g/mol)

                               = 0.44 g of CO2 ---------> Theoretical yield

So percent yield = ( actual yield / Theoretical yield) x 100

                        = (0.3542 / 0.44) x 100

                        = 80.5 %

We know that PV = nRT

Where

T = Temperature = 273 K

P = pressure = 1.0atm

n = No . of moles = 0.01mol

R = gas constant = 0.0821 L atm / mol - K

V= Volume of the gas=?

Plug the values we get

V = (nRT)/P

= (0.01x0.0821x273) / 1

= 0.224 L


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