QUESTION IMAGE
Question
- _ na + _ h₂o → _ naoh + _h₂
- _ ag₂o → _ ag + ___o₂
- _ s₈ + _o₂ → ___ so₃
- _ co₂ + _ h₂o → _ c₆h₁₂o₆ + _o₂
- _ k + _ mgbr → _ kbr + _ mg
- _ hcl + _ caco₃ → _ cacl₂ + _h₂o + ___ co₂
- _ hno₃ + _ nahco₃ → _ nano₃ + _ h₂o + ___ co₂
- _ h₂o + _ o₂ → ___ h₂o₂
- _ nabr + _ caf₂ → _ naf + _ cabr₂
- _ h₂so₄ + _ nano₂ → _ hno₂ + _ na₂so₄
Step1: Balance equation 12
For \(Na + H_2O
ightarrow NaOH + H_2\), balance \(H\) first. There are \(2\) \(H\) in \(H_2O\) and \(3\) \(H\) in products (\(1\) in \(NaOH\) and \(2\) in \(H_2\)). Multiply \(H_2O\) by \(2\), \(NaOH\) by \(2\), then \(Na\) by \(2\). So \(2Na + 2H_2O = 2NaOH + H_2\).
Step2: Balance equation 13
For \(Ag_2O
ightarrow Ag + O_2\), balance \(O\). Multiply \(Ag_2O\) by \(2\), \(O_2\) by \(1\), then \(Ag\) by \(4\). So \(2Ag_2O = 4Ag + O_2\).
Step3: Balance equation 14
For \(S_8 + O_2
ightarrow SO_3\), balance \(S\) first. Multiply \(SO_3\) by \(8\), then \(O_2\) by \(12\). So \(S_8 + 12O_2 = 8SO_3\).
Step4: Balance equation 15
For \(CO_2 + H_2O
ightarrow C_6H_{12}O_6 + O_2\), balance \(C\) first. Multiply \(CO_2\) by \(6\). Then balance \(H\), \(H_2O\) by \(6\). Then balance \(O\), \(O_2\) by \(6\). So \(6CO_2 + 6H_2O = C_6H_{12}O_6 + 6O_2\).
Step5: Balance equation 16
For \(K + MgBr
ightarrow KBr + Mg\), balance \(Br\) first. Multiply \(K\) by \(1\), \(KBr\) by \(1\). So \(K + MgBr = KBr + Mg\).
Step6: Balance equation 17
For \(HCl + CaCO_3
ightarrow CaCl_2 + H_2O + CO_2\), balance \(Cl\) first. Multiply \(HCl\) by \(2\). So \(2HCl + CaCO_3 = CaCl_2 + H_2O + CO_2\).
Step7: Balance equation 18
For \(HNO_3 + NaHCO_3
ightarrow NaNO_3 + H_2O + CO_2\), count atoms. \(1\) \(H\), \(1\) \(N\), \(3\) \(O\) in \(HNO_3\); \(1\) \(Na\), \(1\) \(H\), \(1\) \(C\), \(3\) \(O\) in \(NaHCO_3\). Products: \(1\) \(Na\), \(1\) \(N\), \(3\) \(O\) in \(NaNO_3\); \(2\) \(H\), \(1\) \(O\) in \(H_2O\); \(1\) \(C\), \(2\) \(O\) in \(CO_2\). So \(1HNO_3 + 1NaHCO_3 = 1NaNO_3 + 1H_2O + 1CO_2\).
Step8: Balance equation 19
For \(H_2O + O_2
ightarrow H_2O_2\), balance \(O\). Multiply \(H_2O\) by \(2\), \(H_2O_2\) by \(2\). So \(2H_2O + O_2 = 2H_2O_2\).
Step9: Balance equation 20
For \(NaBr + CaF_2
ightarrow NaF + CaBr_2\), balance \(Br\) and \(F\). Multiply \(NaBr\) by \(2\), \(NaF\) by \(2\). So \(2NaBr + CaF_2 = 2NaF + CaBr_2\).
Step10: Balance equation 21
For \(H_2SO_4 + NaNO_3
ightarrow HNO_3 + Na_2SO_4\), balance \(Na\). Multiply \(NaNO_3\) by \(2\), \(HNO_3\) by \(2\). So \(H_2SO_4 + 2NaNO_3 = 2HNO_3 + Na_2SO_4\).
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- \(2Na + 2H_2O = 2NaOH + H_2\)
- \(2Ag_2O = 4Ag + O_2\)
- \(S_8 + 12O_2 = 8SO_3\)
- \(6CO_2 + 6H_2O = C_6H_{12}O_6 + 6O_2\)
- \(K + MgBr = KBr + Mg\)
- \(2HCl + CaCO_3 = CaCl_2 + H_2O + CO_2\)
- \(HNO_3 + NaHCO_3 = NaNO_3 + H_2O + CO_2\)
- \(2H_2O + O_2 = 2H_2O_2\)
- \(2NaBr + CaF_2 = 2NaF + CaBr_2\)
- \(H_2SO_4 + 2NaNO_3 = 2HNO_3 + Na_2SO_4\)