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Calculate Oxidation Number of Sulfur in K2S2O3 and SO2Cl2

Calculate sulfur oxidation numbers in potassium thiosulfate and sulfuryl chloride using neutral molecule algebraic charge conservation.

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Step 1 of 7

Assign Oxidation States & Identify Half-Reactions

Determine which element undergoes an increase in oxidation state (oxidation) and which undergoes a decrease (reduction).

Mn+7O4−+Fe+22+⟶Mn+22++Fe+33+\overset{+7}{\text{Mn}}\text{O}_4^- + \overset{+2}{\text{Fe}}^{2+} \longrightarrow \overset{+2}{\text{Mn}}^{2+} + \overset{+3}{\text{Fe}}^{3+}
Mn: +7→+2 (Gain of 5 e−, Reduction)∣Fe: +2→+3 (Loss of 1 e−, Oxidation)\text{Mn: } +7 \rightarrow +2 \text{ (Gain of 5 } e^-, \text{ Reduction)} \quad | \quad \text{Fe: } +2 \rightarrow +3 \text{ (Loss of 1 } e^-, \text{ Oxidation)}

Why this step matters

Redox reactions cannot be balanced by mere guesswork because electrons must be strictly conserved alongside mass. Identifying oxidation numbers isolates the true redox drivers from non-reacting spectator ions.

Key Chemical Principle

LEO says GER: Loss of Electrons is Oxidation (Reducing Agent), Gain of Electrons is Reduction (Oxidizing Agent).

Check Your Understanding

Which chemical species is oxidized and acts as the reducing agent in this reaction?

Introduction

Welcome! If you have ever looked at a chemistry problem involving "oxidation numbers" and felt completely lost, you are in the right place. Chemistry is full of hidden rules, and it can often feel like teachers expect you to read their minds.

Today, we are going to look at a fundamental concept in chemistry: oxidation numbers (sometimes called oxidation states). Why do students struggle with this? Because it looks like boring accounting or math, and textbooks love to skip steps, assuming you magically know why oxygen is −2-2 or why a molecule has a neutral charge of 00.

We are going to change that. By the end of this guide, you will understand exactly what an oxidation number is, why we care about it, and how to calculate it step-by-step without getting stuck. We will apply this to two specific, slightly tricky chemical compounds: Potassium Thiosulfate (K2S2O3\text{K}_2\text{S}_2\text{O}_3) and Sulfuryl Chloride (SO2Cl2\text{SO}_2\text{Cl}_2).

How to Calculate the Oxidation Number of Sulfur in K2S2O3\text{K}_2S_2O_3 and SO2Cl2\text{SO}_2Cl_2?

infoNote & Quick Summary

Quick Answer for Exam (Direct Solution & Core Principles):

  1. Direct Answer & Core Principle:
    The oxidation number of sulfur in potassium thiosulfate (K2S2O3\text{K}_2S_2O_3) is an average of +2+2 (or distinct values of 00 and +4+4 due to bonding asymmetry), while in sulfuryl chloride (SO2Cl2\text{SO}_2Cl_2) it is +6+6. The core principle relies on strict electronegativity priority rules and algebraic charge conservation for neutral molecules (net sum equal to zero).
  2. Governing Equation(s) / Reaction(s) & Detailed Elaboration:
∑(OxidationNumberofAtom×Subscript)=Net Charge\sum (Oxidation Number of Atom \times Subscript) = \text{Net Charge}
  • Explain key variables, constants, SI units, and the underlying mechanism: In any neutral molecule or polyatomic ion, the algebraic sum of the oxidation numbers of all constituent atoms must equal the net electrical charge of the species (00 for neutral molecules). Priority rules dictate that alkali metals (K\text{K}) are +1+1, halogens (Cl\text{Cl}) are usually −1-1, and oxygen (O\text{O}) is −2-2 (with rare exceptions like peroxides).
  1. Solved Values, Boundary Conditions & Key Takeaways:
    • For K2S2O3\text{K}_2S_2O_3: 2(+1)+2(x)+3(−2)=0⇒2+2x−6=0⇒2x=4⇒x=+22(+1) + 2(x) + 3(-2) = 0 \Rightarrow 2 + 2x - 6 = 0 \Rightarrow 2x = 4 \Rightarrow \mathbf{x = +2}.
    • For SO2Cl2\text{SO}_2Cl_2: 1(x)+2(−2)+2(−1)=0⇒x−4−2=0⇒x=+61(x) + 2(-2) + 2(-1) = 0 \Rightarrow x - 4 - 2 = 0 \Rightarrow \mathbf{x = +6}.
    • Key Pitfall: Thiosulfate (S2O32−\text{S}_2O_3^{2-}) possesses a central sulfur bonded to a terminal sulfur, resulting in fractional or average oxidation states by algebra, but distinct formal oxidation states (00 and +4+4) when analyzed via Lewis structures.

Sulfur Oxidation States and Molecular Scenario Matrix

Scenario / Case / Entity Matrix
Expand Matrix
Scenario / Case / Entity Formula / Structure / Identity Variables & SI Units / Conditions Value / State / Outcome Core Principles & Common Mistakes
Potassium Thiosulfate K2S2O3\text{K}_2S_2O_3 Neutral salt; T=298 KT = 298\text{ K}, P=1 atmP = 1\text{ atm} Average S=+2\text{S} = +2 (00 and +4+4 actual) Common Mistake: Assuming both sulfur atoms are identical. The central sulfur is +4+4 and the terminal sulfur is 00 due to a S-S\text{S-S} covalent bond.
Sulfuryl Chloride SO2Cl2\text{SO}_2Cl_2 Neutral tetrahedral molecule; T=298 KT = 298\text{ K}, P=1 atmP = 1\text{ atm} S=+6\text{S} = +6, O=−2\text{O} = -2, Cl=−1\text{Cl} = -1 Key Pitfall: Confusing chlorine's oxidation state in covalent oxychlorides with ionic chlorides. Here Cl\text{Cl} is −1-1 because sulfur is less electronegative than chlorine/oxygen.
Hydrogen Sulfide H2S\text{H}_2\text{S} Hydride case; T=298 KT = 298\text{ K}, P=1 atmP = 1\text{ atm} S=−2\text{S} = -2, H=+1\text{H} = +1 Important Note: Hydrogen bonded to a non-metal takes a positive oxidation number (+1+1), forcing sulfur to take a negative oxidation state.
Sulfuric Acid H2SO4\text{H}_2SO_4 Strong diprotic acid; T=298 KT = 298\text{ K}, P=1 atmP = 1\text{ atm} S=+6\text{S} = +6, H=+1\text{H} = +1, O=−2\text{O} = -2 Core Principle: Maximum possible oxidation state for sulfur in Group 16, corresponding to the loss or sharing of all 6 valence electrons (3s23p43s^2 3p^4).
Elemental Sulfur S8\text{S}_8 Pure allotrope; T=298 KT = 298\text{ K}, P=1 atmP = 1\text{ atm} S=0\text{S} = 0 Exam Rule: Any element in its uncombined, native standard state always carries an oxidation number of exactly zero, regardless of molecular complexity.

The Question

Here is the exact exam-style problem we will solve together:

Calculate the oxidation number of Sulfur (S\text{S}) in K2S2O3\text{K}_2\text{S}_2\text{O}_3 and SO2Cl2\text{SO}_2\text{Cl}_2.

Understanding the Question

Let us break down what this question is actually asking us to do.

"Calculate the oxidation number of Sulfur" means we need to find a number (which can be positive, negative, or zero) that tells us how many electrons a specific sulfur atom has "gained" or "lost" in a chemical bond, according to a set of rules.

Before we dive into the math, let us define every single chemical symbol and term used in our formulas:

  • K\text{K}: This is the chemical symbol for Potassium. Potassium is an alkali metal (found in the first column of the periodic table).
  • S\text{S}: This is the chemical symbol for Sulfur. Sulfur is a non-metal located right below oxygen on the periodic table. This is the atom we are trying to investigate!
  • O\text{O}: This is the chemical symbol for Oxygen. Oxygen is a very reactive, aggressive non-metal.
  • Cl\text{Cl}: This is the chemical symbol for Chlorine, a halogen (a group of reactive non-metals found in the second-to-last column of the periodic table).
  • The little numbers (subscripts like the 22 in K2\text{K}_2 or the 33 in O3\text{O}_3) tell us exactly how many atoms of that specific element are present in one single molecule. If there is no subscript written (like the S\text{S} in SO2Cl2\text{SO}_2\text{Cl}_2), it means there is exactly 11 atom of that element.

Conceptual Foundation

What is an oxidation number? Think of it as a bookkeeping system for electrons.

Atoms want to be stable, so they share or steal electrons from each other to form chemical bonds. Because some atoms are much "greedier" than others, they pull shared electrons closer to themselves.

  • Why does this happen? Different elements have different electronegativity (a fancy word for how strongly an atom attracts electrons in a bond).
  • The Cause: When a greedy atom (like Oxygen or Chlorine) pulls electrons away from a less greedy atom (like Sulfur), the greedy atom gets a negative "oxidation state" (it gained control of negative electrons), and the less greedy atom gets a positive oxidation state (it lost control of negative electrons).
  • The Benefit: By tracking oxidation numbers, chemists can instantly see which atoms are getting oxidized (losing electrons) and which are getting reduced (gaining electrons) during chemical reactions.

If we didn't use oxidation numbers, predicting how batteries work, how rust forms, or how living cells generate energy would be nearly impossible. It is our mathematical window into invisible electron flows.

Important Formulas and Their Meaning

To solve oxidation number problems, we do not guess. We use a strict set of priority rules. Think of these as unbreakable laws for this topic:

  1. The Neutral Molecule Rule: The sum of all oxidation numbers for every single atom in a neutral molecule (a molecule with no overall charge written as a plus or minus in the top right) must equal zero (00).

    • Formula: ∑Oxidation States=0\sum \text{Oxidation States} = 0
    • Why? Because nature likes balance. If a molecule has no net charge, its positive parts and negative parts must cancel out completely.
  2. The Ion Rule: If the chemical species is a polyatomic ion (a bonded group of atoms with an overall charge, like SO42−\text{SO}_4^{2-}), the sum of all oxidation numbers must equal the net charge of that ion.

    • Formula: ∑Oxidation States=Charge of Ion\sum \text{Oxidation States} = \text{Charge of Ion}
  3. Assigned Constants (The "Always" and "Usually" Rules):

    • Group 1 Metals (Alkali metals like K\text{K}, Na\text{Na}): Always have an oxidation number of +1+1 when in a compound. Why? Because they have one extra electron in their outer shell that they are very eager to give away.
    • Oxygen (O\text{O}): Almost always has an oxidation number of −2-2 in compounds. (Exceptions: peroxides like H2O2\text{H}_2\text{O}_2, but you won't need to worry about those for standard problems unless specified). Why? Oxygen is extremely electronegative; it loves pulling 22 electrons toward itself.
    • Halogens (Group 17 like Cl\text{Cl}): Almost always have an oxidation number of −1-1 when attached to less electronegative elements (like metals or sulfur).

Mental / Physical Intuition

Let us use a real-world analogy. Imagine a game of tug-of-war where the rope represents a shared pair of electrons, and the players are atoms.

Oxygen and Chlorine are massive, heavyweight bodybuilders. Sulfur is an average person. When Oxygen or Chlorine plays tug-of-war with Sulfur, they pull the rope so hard that the rope is practically touching them.

In chemistry bookkeeping, we pretend that the heavyweight players completely steal the rope (electrons). Because electrons are negatively charged, losing control of them makes Sulfur look positively charged (it lost its negative shields), while the oxygen and chlorine players look negatively charged. The oxidation number is simply the final score of who won and lost electrons at the end of the match.


Step-by-Step Detailed Solution

Now, let us solve our two target problems with absolute mathematical clarity. We will not skip a single step.

Part (i): Calculating the Oxidation Number of Sulfur in K2S2O3\text{K}_2\text{S}_2\text{O}_3 (Potassium Thiosulfate)

Let us break down the molecule:

  • We have 22 Potassium atoms (K\text{K}).
  • We have 22 Sulfur atoms (S\text{S}) — this is what we want to solve for. Let us call the oxidation number of one sulfur atom xx.
  • We have 33 Oxygen atoms (O\text{O}).

Step 1: Identify the known oxidation states using our rules.

  • Potassium (K\text{K}) is a Group 1 alkali metal. Rule check: Its oxidation state is always +1+1.
  • Oxygen (O\text{O}) is a standard non-metal in this compound. Rule check: Its oxidation state is −2-2.

Step 2: Set up the algebraic equation.
Remember our rule: The sum of all oxidation states in a neutral compound equals 00. Let us write this out carefully, multiplying each element's oxidation state by how many of those atoms are in the formula:

(2×Oxidation state of K)+(2×Oxidation state of S)+(3×Oxidation state of O)=0\left(2 \times \text{Oxidation state of K}\right) + \left(2 \times \text{Oxidation state of S}\right) + \left(3 \times \text{Oxidation state of O}\right) = 0

Step 3: Substitute the known values into the equation.
Let xx be the unknown oxidation state of Sulfur. We substitute +1+1 for Potassium, xx for Sulfur, and −2-2 for Oxygen:

(2×(+1))+(2×x)+(3×(−2))=0(2 \times (+1)) + (2 \times x) + (3 \times (-2)) = 0

Step 4: Simplify the multiplication step-by-step.

  • Multiply the first term: 2×(+1)=+22 \times (+1) = +2
  • Multiply the second term: 2×x=2x2 \times x = 2x
  • Multiply the third term: 3×(−2)=−63 \times (-2) = -6

Now plug these simplified products back into our equation:

2+2x−6=02 + 2x - 6 = 0

Step 5: Combine like numbers on the left side.
We have +2+2 and −6-6. If you have 22 dollars and spend 66 dollars, you are at −4-4.

−4+2x=0-4 + 2x = 0

or written more familiarly:

2x−4=02x - 4 = 0

Step 6: Isolate the variable xx.
To get 2x2x by itself, we add 44 to both sides of the equation:

2x=42x = 4

Now, divide both sides by 22:

x=42x = \frac{4}{2}
x=+2x = +2

Final Answer for Part (i): The average oxidation number of Sulfur in K2S2O3\text{K}_2\text{S}_2\text{O}_3 is +2+2.
(Note: In advanced chemistry, thiosulfate actually has two different sulfur atoms with different structures, but +2+2 is the formal average required for standard chemistry coursework).


Part (ii): Calculating the Oxidation Number of Sulfur in SO2Cl2\text{SO}_2\text{Cl}_2 (Sulfuryl Chloride)

Let us break down this molecule:

  • We have 11 Sulfur atom (S\text{S}) — our unknown, let us call its oxidation state yy.
  • We have 22 Oxygen atoms (O\text{O}).
  • We have 22 Chlorine atoms (Cl\text{Cl}).

Step 1: Identify the known oxidation states.

  • Oxygen (O\text{O}): Following our rules, Oxygen is −2-2.
  • Chlorine (Cl\text{Cl}): When bonded to non-metals like sulfur, chlorine acts as a halogen taking electrons, giving it an oxidation state of −1-1.

Step 2: Set up the algebraic equation.
Since SO2Cl2\text{SO}_2\text{Cl}_2 is a neutral molecule (no net charge written outside), the sum of all oxidation states must equal 00:

(1×Oxidation state of S)+(2×Oxidation state of O)+(2×Oxidation state of Cl)=0\left(1 \times \text{Oxidation state of S}\right) + \left(2 \times \text{Oxidation state of O}\right) + \left(2 \times \text{Oxidation state of Cl}\right) = 0

Step 3: Substitute the known values.
Let yy be the oxidation state of Sulfur:

(1×y)+(2×(−2))+(2×(−1))=0(1 \times y) + (2 \times (-2)) + (2 \times (-1)) = 0

Step 4: Perform the multiplication step-by-step.

  • 1×y=y1 \times y = y
  • 2×(−2)=−42 \times (-2) = -4
  • 2×(−1)=−22 \times (-1) = -2

Substitute these back into the equation:

y−4−2=0y - 4 - 2 = 0

Step 5: Combine the numbers.
−4-4 and −2-2 combine to make −6-6:

y−6=0y - 6 = 0

Step 6: Solve for yy.
Add 66 to both sides of the equation:

y=+6y = +6

Final Answer for Part (ii): The oxidation number of Sulfur in SO2Cl2\text{SO}_2\text{Cl}_2 is +6+6.

Common Mistakes and Misconceptions

When students learn this topic, they often fall into predictable traps. Watch out for these:

  1. Forgetting Signs: Writing 22 instead of +2+2. In oxidation numbers, the plus sign is critical because it tells us the atom has lost electron control (is electron-deficient). Never drop the positive sign!
  2. Confusing Subscripts with Coefficients: If a formula has O3\text{O}_3, you must multiply the oxygen oxidation number (−2-2) by 33. Students often forget to multiply by the subscript and just write −2-2 for the whole group of atoms.
  3. Misidentifying Oxygen: Students sometimes wonder if oxygen is ever −1-1. Yes, in peroxides like hydrogen peroxide (H2O2\text{H}_2\text{O}_2), but unless you see a structure that looks like a peroxide, always default to −2-2.
  4. Not Equating to Zero: If a molecule is neutral, the final sum must equal 00. If it is an ion (like SO42−\text{SO}_4^{2-}), it must equal the charge (−2-2). Mixing these up ruins the algebra instantly.

Exam Strategy and Pattern Recognition

When you are staring at a multiple-choice question (MCQ) or exam prompt under a time limit, use these shortcuts:

  • Scan the extremes first: Look for Alkali metals (K\text{K}, Na\text{Na}, Li\text{Li}) or Fluorine (F\text{F}). They have fixed oxidation states (+1+1 and −1-1 respectively) that never change. Lock those in first!
  • Oxygen is your anchor: Oxygen is almost always −2-2. Assign that next.
  • Save the transition metal or central non-metal for last: Elements like Sulfur, Carbon, or Nitrogen can have many different oxidation states depending on who they are bonded to. Let them be your variable (xx), set up a quick linear equation, and solve. It takes less than 30 seconds once you practice!

Deep Understanding Section

You might wonder: Can an oxidation number be a fraction?
Yes! In some complex organic molecules or compounds like iron tetroxide or specific sub-oxides, the math can yield fractional oxidation states (like +83+\frac{8}{3}). Remember, oxidation numbers are a bookkeeping formalism, not a physical measurement of a chopped-up fraction of an electron. It is simply an average charge distribution across equivalent atoms in a crystal lattice or molecular structure.

Furthermore, comparing our two results today teaches us a deep chemical lesson:

  • In K2S2O3\text{K}_2\text{S}_2\text{O}_3, Sulfur had an oxidation state of +2+2.
  • In SO2Cl2\text{SO}_2\text{Cl}_2, Sulfur had an oxidation state of +6+6.

Why is sulfur so much higher in the second compound? Because in SO2Cl2\text{SO}_2\text{Cl}_2, sulfur is surrounded by four very greedy atoms (22 oxygens and 22 chlorines) all pulling electrons away simultaneously. In K2S2O3\text{K}_2\text{S}_2\text{O}_3, the sulfur atoms are bonded to each other and fewer oxygens, meaning less electron-pulling pressure. Oxidation states physically reflect how crowded an atom is with electronegative neighbors!

Final Summary

Let us recap what we learned today:

  • Oxidation numbers are electron bookkeeping tools governed by electronegativity and a strict priority hierarchy.
  • Neutral Molecules: Sum of oxidation states = 00.
  • Potassium (K\text{K}): Always +1+1.
  • Oxygen (O\text{O}): Almost always −2-2.
  • Chlorine (Cl\text{Cl}): Usually −1-1 when bonded to non-metals like sulfur.
  • For K2S2O3\text{K}_2\text{S}_2\text{O}_3: We set up 2(+1)+2(S)+3(−2)=02(+1) + 2(S) + 3(-2) = 0 and solved for S=+2S = +2.
  • For SO2Cl2\text{SO}_2\text{Cl}_2: We set up (S)+2(−2)+2(−1)=0(S) + 2(-2) + 2(-1) = 0 and solved for S=+6S = +6.

With these tools, you are fully equipped to tackle any oxidation state problem thrown your way! Practice a few more examples, trust your algebra, and you will master redox chemistry in no time.

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Chapter Learning PathPart 43 of 70

Oxidation and Reduction

1
Mastering Redox Reactions and Oxidation Numbers
2
Mastering Oxidation States: The MnO4- Case
3
Mastering Oxidation Numbers: A Step-by-Step Guide
4
Mastering Redox: Electron Transfer & Oxidation Numbers
5
Electronic Interpretation of Redox Reactions
6
Mastering Redox Reactions: Balancing Complex Equations
7
Mastering Redox Reactions: Electron Transfer
8
Mastering Redox Reactions and Balancing
9
Mastering Redox Reactions: Electronic Theory & Balancing
10
Mastering Redox Reactions: Electron Transfer and Balancing
11
Mastering Redox Reactions: Ion-Electron Method
12
Mastering Redox Reactions: Electronic Concept & Balancing
13
Mastering Redox Reactions: Disproportionation
14
Mastering Redox Reactions: Theory and Balancing
15
Mastering Redox Reactions and Oxidation Numbers
16
Mastering Redox Reactions: Oxidation and Reduction
17
Mastering Redox Reactions: Balancing Cr2O7 and SnCl2
18
Mastering Redox Reactions and Oxidation Numbers
19
Mastering Redox Reactions and Balancing Equations
20
Mastering Oxidation Numbers and Redox Balancing
21
Mastering Oxidation States and Redox Balancing
22
Mastering Redox Reactions: Balancing Equations
23
Mastering Redox Reactions: The Oxidation Number Method
24
Mastering Redox Reactions and Balancing Equations
25
Mastering Redox Reactions: Balancing and Identification
26
Mastering Redox Reactions and Balancing
27
Mastering Redox Reactions: Balancing N2H4 + ClO3
28
Mastering Redox Reactions: The Oxidation Number Method
29
Mastering Redox Reactions: The Ion-Electron Method
30
Mastering Redox Reactions: Balancing Equations
31
Mastering Redox Reactions: Simultaneous Oxidation and Reduction
32
Redox Reactions: The Interplay of Oxidation and Reduction
33
Mastering Redox Reactions: Balancing N2H4 + ClO3-
34
Mastering Redox Reactions: Balancing Complex Equations
35
Mastering Redox Reactions and Oxidation Numbers
36
Mastering Redox Reactions and Balancing Equations
37
Mastering Redox Reactions: MnO2 + HCl
38
Mastering Oxidation States: Chromium in Potassium Chromate
39
Mastering Oxidation Numbers: SO4^2- and Na2Cr2O7
40
Mastering Oxidation Numbers: H2O2 and PO4^3-
41
Mastering Oxidation Numbers: A Step-by-Step Guide
42
Mastering Oxidation Numbers: A Step-by-Step Guide
43
Current TopicMastering Oxidation Numbers: S in K2S2O3 and SO2Cl2
44
Mastering Redox Reactions: The Disproportionation of Chlorine
45
Mastering Oxidation Numbers: Na2S2O3 and H2S2O7
46
Mastering Oxidation Numbers: A Step-by-Step Guide
47
Mastering Redox Reactions: Balancing Cu + HNO3
48
Mastering Oxidation Numbers: H3PO4
49
Mastering Oxidation Numbers: H2C2O4 Case Study
50
Mastering Redox Reactions: Mg + Cl2 -> MgCl2
51
Mastering Oxidation Numbers: A Step-by-Step Guide
52
Mastering Oxidation Numbers: A Step-by-Step Guide
53
Mastering Oxidation Numbers: Nitrogen in Compounds
54
Mastering Oxidation Numbers: A Step-by-Step Guide
55
Mastering Oxidation Numbers: A Step-by-Step Guide
56
Mastering Oxidation Numbers: Step-by-Step Guide
57
Mastering Oxidation Numbers: A Step-by-Step Guide
58
Mastering Oxidation Numbers: A Complete Guide
59
Mastering Oxidation Numbers: A Step-by-Step Guide
60
Mastering Oxidation Numbers: Theory and Practice
61
Mastering Oxidation States: SOCl2 and H2SO3
62
Mastering Oxidation Numbers: A Guide to NaH2PO2
63
Mastering Oxidation Numbers: A Guide to Na2B4O7
64
Mastering Oxidation Numbers: A Step-by-Step Guide
65
Mastering Oxidation Numbers: A Step-by-Step Guide
66
Mastering Oxidation Numbers: A Step-by-Step Guide
67
Mastering Oxidation Numbers: A Step-by-Step Guide
68
Mastering Oxidation Numbers: Chlorine in Oxyanions
69
Mastering Oxidation Numbers: A Step-by-Step Guide
70
Mastering Oxidation Numbers: A Step-by-Step Guide
Practice & Self-Test03
Recall CardPrompt
Question / Concept

What is the rule for Oxygen's oxidation number in most compounds?

Answer / Derivation

Oxygen is typically -2.

Practice ProblemSingle Choice

What is the oxidation state of Sulfur in SO2Cl2SO_2Cl_2?