QUESTION IMAGE
Question
- balance the following neutralization reactions:
a) hbr + koh → kbr + h₂o
b) hf + fe(oh)₃ → fef₃ + h₂o
c) hcl + ca(oh)₂ → cacl₂ + h₂o
Step1: Balance equation a
- Balance \(H\) and \(O\):
- For \(HBr + KOH
ightarrow KBr + H_{2}O\), count the number of atoms. On the left - hand side, \(H\) atoms: \(1\) (from \(HBr\)) \(+ 1\) (from \(KOH\)) \(=2\), \(Br\): \(1\), \(K\): \(1\), \(O\): \(1\). On the right - hand side, \(H\): \(2\) (from \(H_{2}O\)), \(Br\): \(1\), \(K\): \(1\), \(O\): \(1\). So the balanced equation is \(HBr+KOH = KBr + H_{2}O\), and the coefficients are \(1\), \(1\), \(1\), \(1\).
Step2: Balance equation b
- Balance \(F\) and \(H\):
- For \(HF+Fe(OH)_{3}
ightarrow FeF_{3}+H_{2}O\), to balance \(F\) atoms, since there are \(3\) \(F\) atoms in \(FeF_{3}\), we need \(3\) \(HF\). Then for \(H\) and \(O\) atoms:
- The left - hand side has \(3\) \(H\) (from \(HF\)) \(+3\) \(H\) (from \(Fe(OH)_{3}\)) \(=6\) \(H\) and \(3\) \(O\). The right - hand side, if we have \(3\) \(H_{2}O\), there are \(6\) \(H\) and \(3\) \(O\). So the balanced equation is \(3HF + Fe(OH)_{3}=FeF_{3}+3H_{2}O\), and the coefficients are \(3\), \(1\), \(1\), \(3\).
Step3: Balance equation c
- Balance \(Cl\) and \(H\):
- For \(HCl+Ca(OH)_{2}
ightarrow CaCl_{2}+H_{2}O\), to balance \(Cl\) atoms (there are \(2\) \(Cl\) in \(CaCl_{2}\)), we need \(2\) \(HCl\). Then for \(H\) and \(O\) atoms:
- The left - hand side has \(2\) \(H\) (from \(HCl\)) \(+2\) \(H\) (from \(Ca(OH)_{2}\)) \(=4\) \(H\) and \(2\) \(O\). The right - hand side, if we have \(2\) \(H_{2}O\), there are \(4\) \(H\) and \(2\) \(O\). So the balanced equation is \(2HCl+Ca(OH)_{2}=CaCl_{2}+2H_{2}O\), and the coefficients are \(2\), \(1\), \(1\), \(2\).
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a) \(1\) \(HBr+1\) \(KOH
ightarrow1\) \(KBr + 1\) \(H_{2}O\)
b) \(3\) \(HF+1\) \(Fe(OH)_{3}
ightarrow1\) \(FeF_{3}+3\) \(H_{2}O\)
c) \(2\) \(HCl + 1\) \(Ca(OH)_{2}
ightarrow1\) \(CaCl_{2}+2\) \(H_{2}O\)