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PROJECT 06 / SUPPORTS & JOINTS

Vanities and shaped wall panels
Support examples

These examples calculate forces from selected drawing outlines. Supports and extra loads are assumed so the options can be compared.

Preliminary design scenarios · strength verification pending

Support positions, load cases, fixings and joint details were not supplied. The following examples are created for comparison; they do not establish that any completed job or proposed installation is safe.

Structural options for this project.

Cabinet perimeter + local rails

A continuous, level cabinet frame carries the top. Add independently supported rails at seams and fixture openings after the cabinet layout is confirmed.

Requires cabinet bearing lines, cutout templates and local manufacturer guidance.

Independent frame or legs

A frame beneath an island, desk or seating surface can transfer loads directly to legs and the floor, reducing dependence on a stone seam.

Frame member bending, deflection, connections, stability and floor capacity still need design.

Concealed bracket option

For an open edge, compare a bracketed bay with a floor-tied knee wall or structurally reinforced cabinet. The Liberty example below illustrates one product’s conditions.

Actual overhang, tip setback, blocking, anchors and slab-specific limits are unverified.

Panel ledger + lateral restraints

For vertical faces, a bottom ledger can carry gravity while separate restraints resist out-of-plane movement. A framed backing system is another option.

Verify panel orientation, substrate, anchors, eccentricity, movement and any appliance heat clearances.

What each piece asks its supports to carry.

Results are per physical piece; quantities are shown separately. Alternative drawing sheets are not added together. Horizontal surface examples add an illustrative 500 N point load to stone self-weight; trim strips and vertical panels use self-weight only.

Component / sourceThickness basisScenario mass / gravitySupport demandStrength check
Lower-middle raised-center panelproject-6a.jpg · qty 1; results per piece20 mmdrawing reading69.4 kg681.0 N self-weightLedger 681.0 N
Restraint couple 68.1 N
UnverifiedDemand only; resistance not established
First vanity topproject-6b.jpg · qty 1; results per piece30 mmdrawing reading76.1 kg746.6 N self-weightR₁ 623.3 N
R₂ 623.3 N
UnverifiedDemand only; resistance not established
Upper-right panelproject-6b.jpg · qty 1; results per piece20 mmdrawing reading47.1 kg461.8 N self-weightLedger 461.8 N
Restraint couple 46.2 N
UnverifiedDemand only; resistance not established
Second vanity topproject-6b.jpg · qty 1; results per piece30 mmdrawing reading62.2 kg610.1 N self-weightR₁ 555.0 N
R₂ 555.0 N
UnverifiedDemand only; resistance not established
Second right panelproject-6b.jpg · qty 1; results per piece20 mmdrawing reading38.8 kg380.8 N self-weightLedger 380.8 N
Restraint couple 38.1 N
UnverifiedDemand only; resistance not established
Third vanity topproject-6b.jpg · qty 1; results per piece30 mmdrawing reading69.0 kg676.9 N self-weightR₁ 588.4 N
R₂ 588.4 N
UnverifiedDemand only; resistance not established
Third right panelproject-6b.jpg · qty 1; results per piece20 mmdrawing reading43.1 kg422.5 N self-weightLedger 422.5 N
Restraint couple 42.2 N
UnverifiedDemand only; resistance not established
Fourth double-sink vanity topproject-6b.jpg · qty 1; results per piece30 mmdrawing reading51.5 kg504.8 N self-weightR₁ 502.4 N
R₂ 502.4 N
UnverifiedDemand only; resistance not established
Fifth double-sink topproject-6b.jpg · qty 1; results per piece30 mmdrawing reading86.6 kg849.7 N self-weightR₁ 674.9 N
R₂ 674.9 N
UnverifiedDemand only; resistance not established

Gross dimensions remain unverified drawing readings. Assumed 20 mm thicknesses and proxy densities are identified in every worked record. These scenario inputs do not replace the fixed measurement tables.

Lower-middle raised-center panel Panel load path · per piece
Lower-middle raised-center panel · component-specific load-path diagram
Gross outline from project-6a.jpg; support layout and orientation are scenario assumptions. Image shows one piece; source quantity is 1. Fixture openings are not reconstructed in this gross-outline model.

Gross area 1.4462 m²; thickness 20 mm (drawing reading); density 2,400 kg/m³ (Estimate · comparable quartz). Openings are not deducted; cutout stress concentrations and remaining stone strips need a separate check.

m = A × t × ρ = 1.4462 × 0.020 × 2,400 = 69.42 kg
W = m × 9.81 = 680.97 N
Lower bearing demand R = W = 681.0 N
Assumed offset e = 0.030 m; restraint separation h = 0.3000 m
M = W × e = 20.43 N·m
T = M ÷ h = 68.10 N

The assumed separation is the smaller of 300 mm and 60% of the panel’s short outside dimension. This keeps the example couple within its outline; it does not establish anchor placement or edge clearances. The forces form an idealized upper-restraint/lower-bearing couple for one panel. They are not individual anchor capacities. Anchor prying, shared load, substrate strength and lateral/seismic loads are unassigned.

Joint demand and support strength

The bottom joint or ledger must transfer at least the 681.0 N modeled gravity demand from this panel, plus other applicable design actions. Adhesive-only suspension is not assumed.

Capacity pending: stone bending and deflection, local bearing, support stiffness, joint shear/peel, connection capacity, load factors and the final design load combinations are not established. A bond area or an adhesive coupon strength alone cannot establish the installed joint’s capacity.

First vanity top End-support reactions · per piece
First vanity top · component-specific load-path diagram
Gross outline from project-6b.jpg; support layout and orientation are scenario assumptions. Image shows one piece; source quantity is 1. Fixture openings are not reconstructed in this gross-outline model.

Gross area 1.0570 m²; thickness 30 mm (drawing reading); density 2,400 kg/m³ (Estimate · comparable quartz). Openings are not deducted; cutout stress concentrations and remaining stone strips need a separate check.

m = A × t × ρ = 1.0570 × 0.030 × 2,400 = 76.11 kg
W = m × 9.81 = 746.59 N
Assumed end support lines: x = 0 and L = 1.6320 m
Gross-outline centre of mass x̄ = 0.8160 m
Illustrative additional point load P = 500 N at x = L/2
R₂ = (W × x̄ + P × L/2) ÷ L = 623.30 N
R₁ = W + P − R₂ = 623.30 N
Check: R₁ + R₂ = W + P = 1,246.59 N

500 N, where included, is an example load (about a 51 kg mass equivalent), not a prescribed residential design load. Trim-strip examples use self-weight only. The end-line model is a statics exercise: it does not permit this stone to span the full length. Actual rails, cutouts and supports can create a different load distribution.

Joint demand and support strength

If the right edge is a supported butt seam, this piece contributes 623.3 N to its support in the assumed load case. Add the adjoining piece’s edge reaction and applicable loads before selecting that support. No actual seam position or adjoining load is confirmed.

Capacity pending: stone bending and deflection, local bearing, support stiffness, joint shear/peel, connection capacity, load factors and the final design load combinations are not established. A bond area or an adhesive coupon strength alone cannot establish the installed joint’s capacity.

Upper-right panel Panel load path · per piece
Upper-right panel · component-specific load-path diagram
Gross outline from project-6b.jpg; support layout and orientation are scenario assumptions. Image shows one piece; source quantity is 1. Fixture openings are not reconstructed in this gross-outline model.

Gross area 0.9806 m²; thickness 20 mm (drawing reading); density 2,400 kg/m³ (Estimate · comparable quartz). Openings are not deducted; cutout stress concentrations and remaining stone strips need a separate check.

m = A × t × ρ = 0.9806 × 0.020 × 2,400 = 47.07 kg
W = m × 9.81 = 461.77 N
Lower bearing demand R = W = 461.8 N
Assumed offset e = 0.030 m; restraint separation h = 0.3000 m
M = W × e = 13.85 N·m
T = M ÷ h = 46.18 N

The assumed separation is the smaller of 300 mm and 60% of the panel’s short outside dimension. This keeps the example couple within its outline; it does not establish anchor placement or edge clearances. The forces form an idealized upper-restraint/lower-bearing couple for one panel. They are not individual anchor capacities. Anchor prying, shared load, substrate strength and lateral/seismic loads are unassigned.

Joint demand and support strength

The bottom joint or ledger must transfer at least the 461.8 N modeled gravity demand from this panel, plus other applicable design actions. Adhesive-only suspension is not assumed.

Capacity pending: stone bending and deflection, local bearing, support stiffness, joint shear/peel, connection capacity, load factors and the final design load combinations are not established. A bond area or an adhesive coupon strength alone cannot establish the installed joint’s capacity.

Second vanity top End-support reactions · per piece
Second vanity top · component-specific load-path diagram
Gross outline from project-6b.jpg; support layout and orientation are scenario assumptions. Image shows one piece; source quantity is 1. Fixture openings are not reconstructed in this gross-outline model.

Gross area 0.8637 m²; thickness 30 mm (drawing reading); density 2,400 kg/m³ (Estimate · comparable quartz). Openings are not deducted; cutout stress concentrations and remaining stone strips need a separate check.

m = A × t × ρ = 0.8637 × 0.030 × 2,400 = 62.19 kg
W = m × 9.81 = 610.05 N
Assumed end support lines: x = 0 and L = 1.3335 m
Gross-outline centre of mass x̄ = 0.6667 m
Illustrative additional point load P = 500 N at x = L/2
R₂ = (W × x̄ + P × L/2) ÷ L = 555.03 N
R₁ = W + P − R₂ = 555.03 N
Check: R₁ + R₂ = W + P = 1,110.05 N

500 N, where included, is an example load (about a 51 kg mass equivalent), not a prescribed residential design load. Trim-strip examples use self-weight only. The end-line model is a statics exercise: it does not permit this stone to span the full length. Actual rails, cutouts and supports can create a different load distribution.

Joint demand and support strength

If the right edge is a supported butt seam, this piece contributes 555.0 N to its support in the assumed load case. Add the adjoining piece’s edge reaction and applicable loads before selecting that support. No actual seam position or adjoining load is confirmed.

Capacity pending: stone bending and deflection, local bearing, support stiffness, joint shear/peel, connection capacity, load factors and the final design load combinations are not established. A bond area or an adhesive coupon strength alone cannot establish the installed joint’s capacity.

Second right panel Panel load path · per piece
Second right panel · component-specific load-path diagram
Gross outline from project-6b.jpg; support layout and orientation are scenario assumptions. Image shows one piece; source quantity is 1. Fixture openings are not reconstructed in this gross-outline model.

Gross area 0.8087 m²; thickness 20 mm (drawing reading); density 2,400 kg/m³ (Estimate · comparable quartz). Openings are not deducted; cutout stress concentrations and remaining stone strips need a separate check.

m = A × t × ρ = 0.8087 × 0.020 × 2,400 = 38.82 kg
W = m × 9.81 = 380.79 N
Lower bearing demand R = W = 380.8 N
Assumed offset e = 0.030 m; restraint separation h = 0.3000 m
M = W × e = 11.42 N·m
T = M ÷ h = 38.08 N

The assumed separation is the smaller of 300 mm and 60% of the panel’s short outside dimension. This keeps the example couple within its outline; it does not establish anchor placement or edge clearances. The forces form an idealized upper-restraint/lower-bearing couple for one panel. They are not individual anchor capacities. Anchor prying, shared load, substrate strength and lateral/seismic loads are unassigned.

Joint demand and support strength

The bottom joint or ledger must transfer at least the 380.8 N modeled gravity demand from this panel, plus other applicable design actions. Adhesive-only suspension is not assumed.

Capacity pending: stone bending and deflection, local bearing, support stiffness, joint shear/peel, connection capacity, load factors and the final design load combinations are not established. A bond area or an adhesive coupon strength alone cannot establish the installed joint’s capacity.

Third vanity top End-support reactions · per piece
Third vanity top · component-specific load-path diagram
Gross outline from project-6b.jpg; support layout and orientation are scenario assumptions. Image shows one piece; source quantity is 1. Fixture openings are not reconstructed in this gross-outline model.

Gross area 0.9583 m²; thickness 30 mm (drawing reading); density 2,400 kg/m³ (Estimate · comparable quartz). Openings are not deducted; cutout stress concentrations and remaining stone strips need a separate check.

m = A × t × ρ = 0.9583 × 0.030 × 2,400 = 69.00 kg
W = m × 9.81 = 676.87 N
Assumed end support lines: x = 0 and L = 1.4795 m
Gross-outline centre of mass x̄ = 0.7398 m
Illustrative additional point load P = 500 N at x = L/2
R₂ = (W × x̄ + P × L/2) ÷ L = 588.43 N
R₁ = W + P − R₂ = 588.43 N
Check: R₁ + R₂ = W + P = 1,176.87 N

500 N, where included, is an example load (about a 51 kg mass equivalent), not a prescribed residential design load. Trim-strip examples use self-weight only. The end-line model is a statics exercise: it does not permit this stone to span the full length. Actual rails, cutouts and supports can create a different load distribution.

Joint demand and support strength

If the right edge is a supported butt seam, this piece contributes 588.4 N to its support in the assumed load case. Add the adjoining piece’s edge reaction and applicable loads before selecting that support. No actual seam position or adjoining load is confirmed.

Capacity pending: stone bending and deflection, local bearing, support stiffness, joint shear/peel, connection capacity, load factors and the final design load combinations are not established. A bond area or an adhesive coupon strength alone cannot establish the installed joint’s capacity.

Third right panel Panel load path · per piece
Third right panel · component-specific load-path diagram
Gross outline from project-6b.jpg; support layout and orientation are scenario assumptions. Image shows one piece; source quantity is 1. Fixture openings are not reconstructed in this gross-outline model.

Gross area 0.8972 m²; thickness 20 mm (drawing reading); density 2,400 kg/m³ (Estimate · comparable quartz). Openings are not deducted; cutout stress concentrations and remaining stone strips need a separate check.

m = A × t × ρ = 0.8972 × 0.020 × 2,400 = 43.07 kg
W = m × 9.81 = 422.49 N
Lower bearing demand R = W = 422.5 N
Assumed offset e = 0.030 m; restraint separation h = 0.3000 m
M = W × e = 12.67 N·m
T = M ÷ h = 42.25 N

The assumed separation is the smaller of 300 mm and 60% of the panel’s short outside dimension. This keeps the example couple within its outline; it does not establish anchor placement or edge clearances. The forces form an idealized upper-restraint/lower-bearing couple for one panel. They are not individual anchor capacities. Anchor prying, shared load, substrate strength and lateral/seismic loads are unassigned.

Joint demand and support strength

The bottom joint or ledger must transfer at least the 422.5 N modeled gravity demand from this panel, plus other applicable design actions. Adhesive-only suspension is not assumed.

Capacity pending: stone bending and deflection, local bearing, support stiffness, joint shear/peel, connection capacity, load factors and the final design load combinations are not established. A bond area or an adhesive coupon strength alone cannot establish the installed joint’s capacity.

Fourth double-sink vanity top End-support reactions · per piece
Fourth double-sink vanity top · component-specific load-path diagram
Gross outline from project-6b.jpg; support layout and orientation are scenario assumptions. Image shows one piece; source quantity is 1. Fixture openings are not reconstructed in this gross-outline model.

Gross area 0.7147 m²; thickness 30 mm (drawing reading); density 2,400 kg/m³ (Estimate · comparable quartz). Openings are not deducted; cutout stress concentrations and remaining stone strips need a separate check.

m = A × t × ρ = 0.7147 × 0.030 × 2,400 = 51.46 kg
W = m × 9.81 = 504.83 N
Assumed end support lines: x = 0 and L = 1.1144 m
Gross-outline centre of mass x̄ = 0.5572 m
Illustrative additional point load P = 500 N at x = L/2
R₂ = (W × x̄ + P × L/2) ÷ L = 502.42 N
R₁ = W + P − R₂ = 502.42 N
Check: R₁ + R₂ = W + P = 1,004.83 N

500 N, where included, is an example load (about a 51 kg mass equivalent), not a prescribed residential design load. Trim-strip examples use self-weight only. The end-line model is a statics exercise: it does not permit this stone to span the full length. Actual rails, cutouts and supports can create a different load distribution.

Joint demand and support strength

If the right edge is a supported butt seam, this piece contributes 502.4 N to its support in the assumed load case. Add the adjoining piece’s edge reaction and applicable loads before selecting that support. No actual seam position or adjoining load is confirmed.

Capacity pending: stone bending and deflection, local bearing, support stiffness, joint shear/peel, connection capacity, load factors and the final design load combinations are not established. A bond area or an adhesive coupon strength alone cannot establish the installed joint’s capacity.

Fifth double-sink top End-support reactions · per piece
Fifth double-sink top · component-specific load-path diagram
Gross outline from project-6b.jpg; support layout and orientation are scenario assumptions. Image shows one piece; source quantity is 1. Fixture openings are not reconstructed in this gross-outline model.

Gross area 1.2030 m²; thickness 30 mm (drawing reading); density 2,400 kg/m³ (Estimate · comparable quartz). Openings are not deducted; cutout stress concentrations and remaining stone strips need a separate check.

m = A × t × ρ = 1.2030 × 0.030 × 2,400 = 86.62 kg
W = m × 9.81 = 849.72 N
Assumed end support lines: x = 0 and L = 1.8574 m
Gross-outline centre of mass x̄ = 0.9287 m
Illustrative additional point load P = 500 N at x = L/2
R₂ = (W × x̄ + P × L/2) ÷ L = 674.86 N
R₁ = W + P − R₂ = 674.86 N
Check: R₁ + R₂ = W + P = 1,349.72 N

500 N, where included, is an example load (about a 51 kg mass equivalent), not a prescribed residential design load. Trim-strip examples use self-weight only. The end-line model is a statics exercise: it does not permit this stone to span the full length. Actual rails, cutouts and supports can create a different load distribution.

Joint demand and support strength

If the right edge is a supported butt seam, this piece contributes 674.9 N to its support in the assumed load case. Add the adjoining piece’s edge reaction and applicable loads before selecting that support. No actual seam position or adjoining load is confirmed.

Capacity pending: stone bending and deflection, local bearing, support stiffness, joint shear/peel, connection capacity, load factors and the final design load combinations are not established. A bond area or an adhesive coupon strength alone cannot establish the installed joint’s capacity.

A real bracket, in a separate example bay.

This example uses Q6118 at 30 mm and 2,400 kg/m³. It does not claim this overhang exists in Project 06. A 350 mm overhang, 400 mm tributary width and 500 N tip load are deliberately assumed.

Calculated load demands

W_bay = ρ × t × 0.400 × 0.350 × 9.81 = 98.88 N
V = W_bay + 500 = 598.88 N
M_root = W_bay × 0.350/2 + 500 × 0.350
= 192.30 N·m
For a separate ideal connection with h = 0.150 m:
T_couple = M_root ÷ h = 1,282.03 N

The 150 mm force-couple lever arm is an algebra example for a vertically separated connection. It is not the Liberty’s flush-mounted lag-screw geometry or an anchor specification.

Federal Brace Liberty · SKU 30247

Published carry reference: 375 lbf per bracket ≈ 1,668 N. The bracket has a 12 in support projection plus 4⅛ in mounting length, with a 3 in width and ¼ in steel thickness.

Its guide calls for double 2×4 knee-wall blocking tied into the floor, flush/level mounting and spacing no greater than 18 in (457 mm). The 400 mm example bay is within that spacing figure. The assumed 350 mm overhang extends about 45 mm beyond the 305 mm arm; permissible stone extension still needs confirmation.

Comparison, not approval: the calculated 599 N shear is 35.9% of the catalog force reference. The guide does not establish the actual anchor-group moment resistance, stone capacity, test load position or an applicable design safety factor. Those checks remain open.

Other support and joint references.

Sink Setter PW-104-P

A separate cabinet-supported sink cradle can keep sink and water loads off an adhesive seam. The manufacturer’s telescoping rail range is 25–47 in; no numeric capacity was verified. Confirm cabinet clear width, sink weight, contained water and rail capacity.

PW-99-P and PW-104-P installation instructions — Sink Setter ↗

Stone seams and adhesive

Prefer a defined bearing path below a seam. An unsupported miter can carry shear, bending and peel; average shear alone is insufficient. The adhesive, substrate, bond geometry, cure, durability and design resistance must match the actual joint.

For example, 3M DP420 Black publishes a 17 MPa aluminum lap-shear test after seven days at 23°C. That is not a stone-to-stone seam allowable, so it is not used to size these joints.

3M Scotch-Weld Epoxy AdhesiveDP420 Black — English-EU technical data ↗

What is needed to finish the strength check?

Required resistance must cover the governing design demand on a consistent load/resistance basis. These pages calculate selected service-load demands; they do not supply tested allowable capacities or a code-compliant design factor. Stone cracking, deflection and joint failure therefore remain unresolved.

Sources, scope and calculation record

Force balance and moments use algebra: ΣF = 0 and ΣM = 0. No calculus is required for these demand examples.

Manufacturer tables apply only within their stated products, thicknesses, regions and installation conditions. They are not copied into a universal allowable-span rule. Research checked 24 October 2026.

Download assumptions and calculation record ↓
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