Question #61160

2. Strontium Hydride solid reacts with water to form strontium hydroxide and hydrogen gas:
SrH2(s) + H2O(L) -> Sr(OH)2(s) + H2(g)
How many grams of H2O and SrH2 are required to produce 500 grams of Sr(OH)2? Also, find the volume of hydrogen gas that will be produced from the reaction? Assume the condition is at STP.
1

Expert's answer

2016-08-04T06:25:29-0400

Answer on question #61160, Chemistry / General Chemistry

Strontium Hydride solid reacts with water to form strontium hydroxide and hydrogen gas: SrH2(s)+H2O(L)Sr(OH)2(s)+H2(g)\mathrm{SrH2(s) + H2O(L) \rightarrow Sr(OH)2(s) + H2(g)}.

How many grams of H2O and SrH2 are required to produce 500 grams of Sr(OH)2? Also, find the volume of hydrogen gas that will be produced from the reaction? Assume the condition is at STP.

**Solution:**


\begin{array}{l} \mathrm{SrH_2(s) + 2H_2O(L) \rightarrow Sr(OH)_2(s) + 2H_2(g)} \\ \mathrm{M(SrH_2) = 89.6\ g/mol;} \\ \mathrm{M(H_2O) = 18 \times 2 = 36\ g/mol\ (because 2\ mol\ H_2O).};} \\ \mathrm{M(Sr(OH)_2) = 121.6\ g/mol;} \\ \mathrm{M(H_2) = 2 \times 2 = 4\ g/mol\ (because 2\ mol\ H_2).} \end{array}


We draw up proportion:


x (g):89.6 (g/mol)=500 (g):121.6 (g/mol)x\ (g) : 89.6\ (g/mol) = 500\ (g) : 121.6\ (g/mol)


Where x - the mass of SrH2\mathrm{SrH_2}

x=89.6 (gmol)×500 (g)121.6 (gmol)=368.42 gx = \frac{89.6\ \left(\frac{g}{mol}\right) \times 500\ (g)}{121.6\ \left(\frac{g}{mol}\right)} = 368.42\ gm(SrH2)=368.42 (g).m(\mathrm{SrH_2}) = 368.42\ (g).x (g):36 (g/mol)=500 (g):121.6 (g/mol)x\ (g) : 36\ (g/mol) = 500\ (g) : 121.6\ (g/mol)


Where x - the mass of H2O\mathrm{H_2O}

x=36 (gmol)×500 (g)121.6 (gmol)=148.02 gx = \frac{36\ \left(\frac{g}{mol}\right) \times 500\ (g)}{121.6\ \left(\frac{g}{mol}\right)} = 148.02\ gm(H2O)=148.02 (g).m(\mathrm{H_2O}) = 148.02\ (g).


We find how many grams of H2\mathrm{H_2} can be produced in the reaction.

Using the limiting reactant's value of SrH2\mathrm{SrH_2}, because of H2O\mathrm{H_2O} can produce a larger quantity of H2\mathrm{H_2} than of SrH2\mathrm{SrH_2}

x=4 (gmol)×368.33 (g)89.6 (gmol)=16.44 gx = \frac{4\ \left(\frac{g}{mol}\right) \times 368.33\ (g)}{89.6\ \left(\frac{g}{mol}\right)} = 16.44\ g


Find the volume of H2\mathrm{H_2}.

Mass of 1 mole of hydrogen is 2 g. One mole of any gas will occupy a volume of 22.4 liters at STP.

We draw up proportion:


2(g):22.4(L)=16.44(g):x(L),2 (g): 22.4 (L) = 16.44 (g): x (L),


Where x - the volume of H₂


x=22.4(L)×16.44(g)2(g)=184.128Lx = \frac{22.4 (L) \times 16.44 (g)}{2 (g)} = 184.128 LV(H2)=184.128(L).V(H_2) = 184.128 (L).


Answer: m(SrH2)=368.42(g)m(SrH_2) = 368.42 (g); m(H2O)=148.02(g)m(H_2O) = 148.02 (g); V(H2)=184.128(L)V(H_2) = 184.128 (L)

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