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RSB [31]
2 years ago
11

If 1.5 moles of copper metal react with 4.0 moles of silver nitrate, how many moles of silver metal can be formed, and how many

moles of the excess reactant will be left over when the reaction is complete?
Unbalanced equation: Cu + AgNO3 → Cu(NO3)2 + Ag .
Chemistry
2 answers:
bulgar [2K]2 years ago
8 0

<u>Answer:</u>

1 mole of excess reactant (AgNO_3 will be left.

<u>Step-by-step explanation:</u>

First of all, we need to balance the given equation to get:

Cu +2AgNO^3 → Cu(NO^3)^2+2Ag

We know that,

1 mole of Cu reacts with 2 moles of AgNO_3

So supposing the number of moles of AgNO_3 to be x for 1.5 moles of Cu, we can find x:

x = \frac{1.5*2}{1} = 3

Therefore 3 moles of AgNO_3 are needed to complete the reaction while we have excess of it (4 moles). So 1 mole of excess reactant AgNO_3 will be left.

Olenka [21]2 years ago
6 0
<h3>Answers:</h3>

              3 moles of Silver is formed

              1 mole of excess AgNO₃ is left unreacted

<h3>Solution:</h3>

The balance chemical equation is as follow,

                        Cu  +  2 AgNO₃    →    Cu(NO₃)₂  +  2 Ag

Step 1: Finding out Limiting Reagent:

According to equation,

                 1 mole of Cu reacts with  =  2 moles of AgNO₃

So,

              1.5 moles of Cu will react with  =  X moles of AgNO₃

Solving for X,

                    X  =  (1.5 mol × 2 mol) ÷ 1 mol

                    X  =  3 mol of AgNO₃

Therefore, 1.5 moles of Copper requires 3 moles of AgNO₃ for complete reaction but, we are provided with 4 moles of AgNO₃ which is in excess hence, Cu is the limiting reagent and will control the yield of products.

Step 2: Calculate Amount of Ag formed:

According to equation,

                     1 mole of Cu produced  =  2 moles of Ag

So,

                 1.5 moles of Cu will produce  =  X moles of Ag

Solving for X,

                     X  =  (1.5 mol × 2 mol) ÷ 1 mol

                     X  =  3 moles of Silver

Step 3: Calculating Excess AgNO₃ left:

As the reaction required only 3 moles of AgNO₃ and we were provided with 4 moles of AgNO₃ so the amount left was,

                           Excess AgNO₃  =  4 moles - 3 moles

                           Excess AgNO₃  = 1 mole

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  • The amount of heat absorbed by water = Q = m.c.ΔT.

where, m is the mass of water (m = d x V = (1.0 g/mL)(24.9 mL) = 24.9 g).

c is the specific heat capacity of liquid water = 4.18 J/g°C.

ΔT is the temperature difference = (final T - initial T = 32.2°C - 25.2°C = 7.0°C).

<em>∴ The amount of heat absorbed by water = Q = m.c.ΔT</em> = (24.9 g)(4.18 J/g°C)(7.0°C) = 728.6 J.

<em>Q2:  Calculate the energy change (q) of the surroundings (water) using the enthalpy equation </em>

<em>qwater = m × c × ΔT.  </em>

<em>We can assume that the specific heat capacity of water is 4.18 J / (g × °C) and the density of water is 1.00 g/mL. calculate the specific heat of the metal. Use the data from your experiment for the unknown metal in your calculation.</em>

<em></em>

a) First part: the energy change (q) of the surroundings (water):

  • The amount of heat absorbed by water = Q = m.c.ΔT.

where, m is the mass of water (m = d x V = (1.0 g/mL)(25 mL) = 25 g).

c is the specific heat capacity of liquid water = 4.18 J/g°C.

ΔT is the temperature difference = (final T - initial T = 31.6°C - 25.2°C = 6.4°C).

<em>∴ The amount of heat absorbed by water = Q = m.c.ΔT</em> = (25 g)(4.18 J/g°C)(6.4°C) = <em>668.8 J.</em>

<em>b) second part:</em>

<em>Q water = Q unknown metal. </em>

<em>Q unknown metal =  - </em>668.8 J. (negative sign due to the heat is released from the metal to the surrounding water).

<em>Q unknown metal =  - </em>668.8 J = m.c.ΔT.

m = 27.776 g, c = ??? J/g°C, ΔT = (final T - initial T = 31.6°C - 100.5°C = - 68.9°C).

<em>- </em>668.8 J = m.c.ΔT = (27.776 g)(c)( - 68.9°C) = - 1914 c.

∴ c = (<em>- </em>668.8)/(- 1914) = 0.3495 J/g°C.

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