##”360 g”##
Your strategy here will be to use the molar mass of potassium bromide, ##”KBr”##, as a conversion factor to help you find the mass of three moles of this compound.
So, a compound’s molar mass essentially tells you the mass of one mole of said compound. Now, let’s assume that you only have a periodic table to work with here.
Potassium bromide is an ionic compound that is made up of potassium cations, ##”K”^(+)##, and bromide anions, ##”Br”^(-)##. Essentially, one formula unit of potassium bromide contains a potassium atom and a bromine atom.
Use to find the molar masses of these two . You will find
##”For K: ” M_M = “39.0963 g mol”^(-1)##
##”For Br: ” M_M = “79.904 g mol”^(-1)##
To get the molar mass of one formula unit of potassium bromide, add the molar masses of the two elements
##M_”M KBr” = “39.0963 g mol”^(-1) + “79.904 g mol”^(-1) ~~ “119 g mol”^(-)##
So, if one mole of potassium bromide has a mas of ##”119 g”##m it follows that three moles will have a mass of
##3 color(red)(cancel(color(black)(“moles KBr”))) * overbrace(“119 g”/(1color(red)(cancel(color(black)(“mole KBr”)))))^(color(purple)(“molar mass of KBr”)) = “357 g”##
You should round this off to one , since that is how many sig figs you have for the number of moles of potassium bromide, but I’ll leave it rounded to two sig figs
##”mass of 3 moles of KBr” = color(green)(|bar(ul(color(white)(a/a)”360 g”color(white)(a/a)|)))##
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