QUESTION IMAGE
Question
- consider mgf₂. this formula tells us that one mg²⁺ ion bonds with two f⁻ ions. what is the overall charge on mgf₂?
- what is the overall charge on any ionic compound?
- why is calcium nitride written like ca₃n₂ and not something like can₂ or ca₂n₃? in other words why do exactly three calcium ions bond with exactly two nitride ions?
- the formula ca₃n₂ can never be written as n₂ca₃. to find out why, take note of each of the four example formulas given above.
a) in terms of charge, what do the first ions named all have in common?
b) in terms of charge, what do the second ions named all have in common?
c) now, why can’t ca₃n₂ ever be written like n₂ca₃?
- there are two rules to follow when writing formulas for ionic compounds. one has to do with charges (see questions 4 and 5) and the other has to do with which atom to write first and which one to write second (see question 6). what are these two rules?
- what is wrong with the following formulas?
a) al₂s
b) pna₃
c) mg₂s₂
- write the formula and name for the compound that forms when the following atoms form ionic compounds. the first is done for you.
a) nitrogen and sodium
na₃n
sodium nitride
b) barium and sulfur
c) magnesium and iodine
d) oxygen and aluminum
e) calcium and phosphorus
f) sodium and sulfur
- given the following compounds, determine the charge on the unknown ion “x”.
a) x₂s
b) mgx
c) x₃p₂
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Question 3
Step1: Identify ion charges
$Mg^{2+}$ has a charge of $+2$, each $F^-$ (fluoride ion) has a charge of $-1$. There are 2 $F^-$ ions.
Step2: Calculate total charge
Total charge = Charge of $Mg^{2+}$ + (Charge of $F^-$ × number of $F^-$ ions) = $+2 + (2 × -1)$ = $+2 - 2$ = $0$.
Ionic compounds are formed by the electrostatic attraction between positive and negative ions. The positive and negative charges must balance out, so the overall charge of any ionic compound is neutral (zero).
Step1: Determine ion charges
Calcium ($Ca$) forms $Ca^{2+}$ (charge $+2$), nitride ion is $N^{3-}$ (charge $-3$).
Step2: Find the least common multiple (LCM) of 2 and 3
LCM of 2 and 3 is 6. To balance the charges: number of $Ca^{2+}$ ions = $\frac{6}{2} = 3$, number of $N^{3-}$ ions = $\frac{6}{3} = 2$. So the formula is $Ca_3N_2$ to balance $3×(+2) + 2×(-3) = 6 - 6 = 0$. Formulas like $CaN_2$ (1×(+2) + 2×(-3) = -4, unbalanced) or $Ca_2N_3$ (2×(+2) + 3×(-3) = -5, unbalanced) don't balance charges.
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