Appropriate
- Order-of-magnitude planning
- Comparing ideal counts across sizes
- Designing an initial dilution range
- Estimating whether a direct count method is feasible
A transparent order-of-magnitude model for converting silica particle size and mass into an idealized particle count.
Enter the nominal diameter, assumed particle density, silica mass concentration and sample volume. The calculator treats every particle as a solid sphere of one diameter.
| Assumption | Why it can fail | Better evidence |
|---|---|---|
| One exact diameter | Real particles have a distribution | Lot-specific distribution and count method |
| Solid nonporous sphere | Porosity or coatings change effective density | Product-specific density / structure evidence |
| All silica mass is particles | Residuals or formulation components may be included | Certified solids or chemical analysis |
| No aggregates | Association changes effective entities | DLS, microscopy or application-specific count |
| No transfer loss | Particles can adsorb, settle or remain in vessels | Validated recovery study |
No. It is a geometric estimate based on ideal spheres, one diameter and user-entered density and mass concentration.
Ideal sphere volume and mass scale with diameter cubed. Doubling diameter produces eight times the mass per particle at constant density.
Only as a rough assumption. Effective particle density can differ with porosity, coating and structure.
Commercial specifications should be confirmed against the current Applied Physics quotation, certificate, lot documentation and product page before purchase or protocol use.
Replace single-diameter assumptions with a population.
Control powder mass and redispersion.
Calculate ideal preparation volumes.
Send the target size, medium, concentration, application, certificate requirements and shipping destination. Applied Physics can evaluate the appropriate silica family or custom pathway.