@perl
so first we balance the equation
Yep
Start with the carbons first.
\(\sf C_6H_6+O_2\rightarrow\color{red}{6}CO_2+H_2O\)
Good. Now the hydrogens.
\(\sf C_6H_6+O_2\rightarrow\color{red}{6}CO_2+\color{orange}{3}H_2O\)
Now you have carbons balanced hydrogens balanced, and on the right side you have 12 + 3 oxygens on the right side
15 oxgens on the right, and 2 oxygens on the left.
But 2 doesn't go into 15?
put a coefficient of 15/2 in front of O2
then multiply both sides of the equation by 2
Use dimensional analysis. Here is the pathway you will be taking: \(\sf \color{red}{starting~mole~Benzene} \rightarrow n~mole~CO_2\)
But like they said, you need to fully balance this equation first before you proceed. You must ALWAYS take care of the chemistry before you can do the math.
\(\sf (C_6H_6+\color{blue}{15/2}O_2\rightarrow\color{red}{6}CO_2+\color{orange}{3}H_2O)*2=2C_6H_6+\color{blue}{15}O_2\rightarrow\color{red}{12}CO_2+\color{orange}{6}H_2O\)
looks good :)
There you go, it's balanced
Now you're given 12.8 moles of benzene, so you can do a mole to mole ratio to find your limiting reactant.
now the equation says there are 2 moles of benzene reactant for every 12 moles of oxygen product
compare what you already HAVE to how many moles of substance you NEED.
Now, you have: \(\sf \color{blue}{12.8~ ~{mol~C_6H_6}\times \frac{12~mol~CO_2}{2~mol~C_6H_6}}\)
And you're done. Now close this.
you didn't have to close it
lol
:)
but yes, abbot is right
76.8?
yes
76.8 moles of CO2
Thanks @perl and @abb0t :)
and @Jhannybean
:( I only have 1 medal
to give
Give it to me.
lol
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