QUESTION IMAGE
Question
balancing chemical equations - practice 3
using your newly-found equation balancing knowledge, balance the following equations:
- _ br₂ + _ lif → _ libr + _ f₂
- _ h₃po₄ + _ fe(oh)₂ → _ h₂o + _ fe₃(po₄)₂
- _ c₃h₇oh + _ o₂ → _ co₂ + _ h₂o
- _ ni(oh)₃ → _ ni₂o₃ + ___ h₂o
- _ k₂so₃ + _ mn(oh)₂ → _ koh + _ mnso₃
- _ naoh + _ h₂so₄ → _ h₂o + _ na₂so₄
- _ li + _ pb(oh)₂ → _ pb + _ lioh
Problem 1:
Step1: Balance Br and F atoms.
On left: Br₂ (2 Br), LiF (1 F). On right: LiBr (1 Br), F₂ (2 F).
To balance Br: need 2 LiBr (2 Br). To balance F: need 2 LiF (2 F) (since F₂ has 2 F, LiF must have 2 F to balance). Then Br₂ is 1 (2 Br in 2 LiBr matches Br₂).
Step2: Verify all atoms.
Br: 2 (Br₂) = 2 (LiBr). Li: 2 (LiF) = 2 (LiBr). F: 2 (LiF) = 2 (F₂).
Step1: Balance PO₄³⁻ and Fe.
Right: Fe₃(PO₄)₂ has 2 PO₄³⁻ and 3 Fe. So left: H₃PO₄ needs 2 (2 PO₄³⁻), Fe(OH)₂ needs 3 (3 Fe).
Step2: Balance H and O.
Left H: 2×3 (H₃PO₄) + 3×2 (Fe(OH)₂) = 6 + 6 = 12. Right H₂O: 12/2 = 6.
Left O: 2×4 (H₃PO₄) + 3×2 (Fe(OH)₂) = 8 + 6 = 14. Right O: 6 (H₂O) + 2×4 (Fe₃(PO₄)₂) = 6 + 8 = 14.
Step1: Balance C and H.
C₃H₇OH has 3 C, 8 H. So CO₂ needs 3×2=6? Wait, C₃H₇OH: 3 C, 8 H (7 from C₃H₇ + 1 from OH), 2 O.
Let’s set C₃H₇OH coefficient as 2 (to make H even: 16 H). Then CO₂: 6 (3×2 C), H₂O: 8 (16 H / 2).
Step2: Balance O.
Left O: 2×2 (C₃H₇OH) + O₂×x. Right O: 6×2 (CO₂) + 8×1 (H₂O) = 12 + 8 = 20. Left O: 4 + 2x = 20 → 2x=16 → x=9.
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