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SCIENCE · INVESTIGATE AND EXPLAIN

Construct a catalytic surface without double-counting its sites

Build a bound-reactant layer, propose a neighboring pair and check regenerated sites, blocked occupancy and overlapping reaction opportunities.

Learning outcome: Represent surface adsorption and release with conserved sites while separating eligible pairs, disjoint event capacity and unsupported rate claims.

Starting recap

A catalyst participates in a pathway and is regenerated overall. A bound species occupies a surface site; sites can remain present while unavailable.

All lessons are open directly. Your saved experiments remain when you leave and return.

Try

A single B is next to two A particles. Two pairs are eligible, but can that one B supply two simultaneous products?

Open the experiment

Predict

Predict whether rearranging two A and two B changes eligible pairs without changing coverage. Predict which inventories must remain after a valid reaction/desorption preview.

Experiment

Construct striped and alternating layers, then three A plus one B. Propose valid and diagonal pairs, add a blocked site and inspect before/after material and site ledgers. Capture a failed proposal and a valid one without interpreting the counts as measured reaction rates.

Construct a surface and conserve its catalytic sites

Worked teaching model · synthetic values · Original four-site square topology. Each site is vacant or occupied by one A, one B or one blocked occupant X. Only adjacent unlike A/B pairs may undergo the hypothetical combined reaction/desorption event A*+B*→P+2*. P contains one A and one B unit. No diffusion, adsorption kinetics, barriers or real crystal structure is modeled. Eligible pairs are opportunities, not independently executable events or measured catalytic rates.

Reset keeps your prediction, captures and practice history.

Build the adsorbed layer before proposing an event

Every square represents a persistent surface site, marked *. A* and B* are hypothetical bound reactants; X* is an unavailable blocked site. The four-site square is an original neighbor graph, not a specific crystal or a measured catalyst.

Construct each site occupancy

Proposed pair: sites 1 and 2. Neighbors: yes; one A and one B: no. Invalid proposal; no product is created.

Saved constructionSite 1A*Site 2A*Site 3B*Site 4B*Hypothetical after-stateSite 1A*Site 2A*Site 3B*Site 4B*Released model P: 0; underlying sites remain 4

The preview combines reaction and product desorption: A* + B* → P(g) + 2*. P contains one A unit and one B unit. It does not update or consume the saved construction; captures preserve your proposed initial layer and pair. Invalid proposals leave the preview unchanged.

InventoryBeforeAfter preview
A units (bound plus released P)22
B units (bound plus released P)22
Blocked occupants00
Underlying surface sites44
Vacant sites00

Do not spend the same adsorbed particle twice

Eligible adjacent A/B pairs: 2 (1–3, 2–4). Maximum disjoint events from the current layer, with no re-adsorption or diffusion: 2. An eligible pair shares its particles with other pairs; opportunity count is not independent product capacity or a rate.

Try A,A / B,B, then A,B / B,A in row order. Both have two A and two B, but their eligible pair counts differ. Next place three A and one B: the B can be in two eligible pairs yet cannot react twice simultaneously. Replace an occupied site with X* and inspect what changes; an unavailable site has not disappeared from the total site count.

Connect the construction to a catalytic cycle

Adsorption can be represented by A(g)+* ⇌ A* and B(g)+* ⇌ B*. Bound species participate in surface reactions, then product desorption releases sites for reuse. Here reaction and desorption are deliberately combined into one preview. Adsorption/diffusion, real bonding rearrangements, product-bound intermediates and kinetic time scales are not simulated. Strong binding or blocked sites can limit availability; more total surface occupancy is not automatically more productive.

Sources and model limits

OpenStax Chemistry 2e §12.7 describes heterogeneous catalysis through surface binding, reaction and release. This original graph adds explicit inventory and competing-pair bookkeeping; it is not that source's material-specific mechanism. No real catalytic acceleration, equilibrium change or measured rate is inferred.

The proposed neighbors do not contain one A and one B.

The original construction remains saved; the after-state is a hypothetical one-event preview. Shared sites cannot participate twice in simultaneous events. Site regeneration alone does not demonstrate real catalytic acceleration.

Captures retain every proposed site occupancy and pair, including invalid constructions. Replay checks a hypothetical one-event inventory; it does not measure a catalytic rate or record an accumulating physical experiment.

Understand

Try: build the layer, then choose a pair

The original four-site square begins with A,A in the top row and B,B below. The proposed top-row pair contains two A, so it cannot make the stipulated product P containing one A and one B. Choose a vertical neighboring A/B pair and inspect the hypothetical after-state. Two occupied sites become vacant; the underlying catalyst sites are still present.

Understand the site ledger

A star represents a persistent surface site. Aand B denote bound reactants, while Xis a blocked site. Adsorption uses available sites: A(g)+ ⇌ Aand B(g)+ ⇌ B. The simplified combined surface reaction/desorption event is A+B→P(g)+2. This conserves one A and one B unit and regenerates two vacant sites. It does not create catalyst material.

The proposed event is a preview, not an accumulating simulation. Your constructed layer remains the saved recipe. Invalid choices keep the hypothetical after-state unchanged. Real surface reactions may pass through additional bound products and require diffusion; this model combines those stages explicitly rather than claiming to simulate them.

Experiment with arrangement and overlap

Compare A,A / B,B with A,B / B,A. Both contain two A and two B. The first has two eligible neighboring pairs and the second has four, yet both allow at most two disjoint simultaneous events from the fixed layer. Now construct A,A / A,B: two eligible pairs share the one B, so at most one event can occur. Counting each edge as an independent product would consume the same bound particle twice.

Choose a diagonal pair. Even when it contains one A and one B, it fails this declared square-neighbor rule. That is a limitation of the original topology, not a universal law about actual crystal surfaces. Replace a site with X*: its availability changes, but the inventory still contains four underlying sites.

Connect the representation to catalysis

Surface catalysts can bind reactants, enable a different reaction pathway and release products so sites are reused. Binding can affect arrangement and energetics. It does not follow that more occupied sites always give greater useful turnover: blocked sites and strongly retained species can limit access or release. The present graph supplies no binding energies, adsorption equilibria, diffusion constants, gas pressures or time scales. It therefore predicts neither a rate nor catalytic acceleration.

Apply and continue

Capture a failed pair and a valid material/site ledger. Explain which particles are consumed, which product leaves and which underlying sites are regenerated. Then transfer overlapping-opportunity reasoning to the unfamiliar one-B/three-neighbor case in practice. Compare this surface representation with the regenerated carrier route and alternative energy pathways.

OpenStax Chemistry 2e §12.7 supplies the heterogeneous-catalysis context. All site states and rules here are original teaching assumptions, not a real crystal or measured catalyst. Compare the separately authored acid/base pathway and enzyme inventory activities. Authentic controlled catalytic evidence and independent practical review still require actual records.

Separate exposed area from unchanged total material

For a surface-mediated reaction, exposing more accessible surface can increase the number of available reaction opportunities at otherwise matched conditions. Equal total mass need not imply equal accessible area. Passivation, transport limitation, site chemistry and aggregation can prevent a simple proportional rate increase; area does not determine the complete rate law by itself.

Original geometry action: Compare one ideal solid cube of side 2 length units with eight nonoverlapping cubes of side 1, with every face accessible. Calculate total volume and exposed area before predicting a conditional rate. This is a drawing exercise, not an instruction to crush or handle material.

Check the controlled area argument

Both contain volume 8, but the single cube has area 24 and the eight cubes total 48. Under an additionally stipulated constant reaction rate per accessible area, total rate doubles; equal volume alone does not imply equal rate. If cubes cluster or surfaces become blocked, the accessible-area and constant-flux assumptions must be rechecked.

Factors affecting reaction rates, checked 31 October 2026.

Apply

An unfamiliar fixed layer has one B adjacent to three A particles. Without re-adsorption or diffusion, how many products can those three overlapping A/B opportunities form simultaneously?

Public practice checks a specific claim. It does not establish independent mastery.

Explain the adsorption–reaction–release cycle, why sites are regenerated rather than created, and why overlapping pairs, blocked sites and missing kinetics limit conclusions from coverage.

Continue

Completion requires a saved prediction, at least one capture and a reflection. Presence checks do not grade your reasoning.

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