The key to this problem is the correct interpretation of what atomic weight means. Notice that aluminium is said to have an of $"26.982 u"$. The unit used here...
Well, we take the quotient, $(81*g)/(27*g*mol^-1)=3*mol$. And thus there are $3 *mol$ of aluminum ions, and since there are 10 electrons per $Al^(3+)$ ions (for $Al, Z=13)$, there are $30*mol$...
1 mole of aluminum oxide has a molecular weight of 102 grams (Al=27 grams and O=16 grams). It means that for 1000 kg of compound you can get 529 kilograms...
We're asked to find the number of grams of $"Al"$ that reacted, given some $"H"_2 (g)$ product characteristics. Let's first write the chemical equation for this reaction: $2"Al"(s) +...
First, write the balanced chemical reaction. Then, see how many of the available moles of each reactant will be used. The theoretical yield is the value at which one of...
Each equiv of metal reduces $3$ equiv of acid, and $3/2$ equiv of dihydrogen gas are evolved. $"Moles of aluminum"$ $=$ $(0.498*g)/(26.98*g*mol^-1)=0.0185*mol$. Now, given the conditions, clearly the metal is...
The $"mole"$, $N_A$, is simply a number. Admittedly, it is a very large number, $N_A=6.022xx10^23*mol^-1$. And if you have a mole of stuff, you have $6.022xx10^23$ INDIVIDUAL ITEMS of that...
And to answer the question, we must calculate the of of each solution with respect to chloride ions. And $"number of moles"="concentration"xx"volume"$ For $(a):$ there are $0.020*dm^3xx0.50*mol*dm^-3=0.01*mol$. For $(b):$ $0.060*dm^3xx0.20*mol*dm^-3xx"2...
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