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Fill in the blanks according to the chemical reaction below to indicate how many molecules of each substance are needed for mass to be conserved. [ mathrm(N)_(2)+3 mathrm(H)_(2) arrow 2 mathrm(NH)_(3) ] Substance & mathrm(N)_(2) & mathrm(H)_(2) & mathrm(NH)_(3) Molecules Present (Coefficient) & 1 & &

Question

Fill in the blanks according to the chemical reaction below to indicate how many molecules of each substance are needed for mass to be conserved.
[
mathrm(N)_(2)+3 mathrm(H)_(2) arrow 2 mathrm(NH)_(3)
]

 Substance & mathrm(N)_(2) & mathrm(H)_(2) & mathrm(NH)_(3) 
 
Molecules Present 
(Coefficient)
 & 1 & &

Fill in the blanks according to the chemical reaction below to indicate how many molecules of each substance are needed for mass to be conserved. [ mathrm(N)_(2)+3 mathrm(H)_(2) arrow 2 mathrm(NH)_(3) ] Substance & mathrm(N)_(2) & mathrm(H)_(2) & mathrm(NH)_(3) Molecules Present (Coefficient) & 1 & &

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GlynisProfessional · Tutor for 6 years

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Substance: \(\mathrm{N}_{2}\), \(\mathrm{H}_{2}\), \(\mathrm{NH}_{3}\)Molecules Present (Coefficient): 1, 3, 2

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This question is about balancing a chemical equation to ensure the conservation of mass. The chemical equation given is the synthesis of ammonia (NH3) from nitrogen (N2) and hydrogen (H2). To balance the equation, we need to ensure that the number of nitrogen and hydrogen atoms on the reactant side (left side of the equation) is equal to the number of nitrogen and hydrogen atoms on the product side (right side of the equation).The chemical equation provided is already balanced:\[\mathrm{N}_{2} + 3 \mathrm{H}_{2} \rightarrow 2 \mathrm{NH}_{3}\]From this equation, we can see that:1. There is 1 molecule of nitrogen gas (N2), which contains 2 nitrogen atoms.2. There are 3 molecules of hydrogen gas (H2), each containing 2 hydrogen atoms, which totals to 6 hydrogen atoms.3. On the product side, there are 2 molecules of ammonia (NH3), each containing 1 nitrogen atom and 3 hydrogen atoms.To confirm the balance:- For nitrogen: 1 molecule of N2 contains 2 nitrogen atoms, which equals the 2 nitrogen atoms found in 2 molecules of NH3 (since each NH3 contains 1 nitrogen atom).- For hydrogen: 3 molecules of H2 contain 6 hydrogen atoms in total (3 molecules × 2 atoms each), which equals the 6 hydrogen atoms found in 2 molecules of NH3 (since each NH3 contains 3 hydrogen atoms).Since the equation is balanced, we can fill in the blanks with the coefficients from the balanced equation.
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