Lime Application Rate
Calculator
Results
- Lime needed
- 10
Home and garden results
| Lime needed | 10 |
formula-map diagram
- Lime needed
- 10
Home and garden relationship
Formula
lime = (A ÷ 100) × rate= 10
Note
This result uses the values you entered and a simplified planning equation; verify quantities and local requirements before purchasing or building.
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See all →Frequently asked questions
How does the calculator determine how much lime my soil needs?+
It uses your soil test's current pH and your target pH, along with your soil type, to estimate the lime application rate in pounds per 1,000 square feet, since the amount needed to shift pH depends heavily on your soil's buffering capacity, not just the pH numbers themselves.
Why do clay and sandy soils need different amounts of lime to reach the same pH?+
Clay soils have a much higher buffering capacity than sandy soils, meaning they resist pH change and require significantly more lime to shift by the same amount, so the same target pH change might need two to three times more lime on clay than on sand.
Can I apply all the recommended lime at once?+
For large corrections, no — applying more than about 50 pounds of lime per 1,000 square feet at one time is generally not recommended, since it can shock soil biology and doesn't allow time for the reaction to fully occur; large adjustments are typically split across multiple applications over a year or more.
How long does it take for lime to actually change soil pH after application?+
Lime reacts slowly, typically taking several months to a year to fully shift soil pH, since it needs to dissolve and react with soil moisture over time; this is why soil should be tested and limed well before planting season rather than as a quick fix right before.
Why does the calculator ask about soil texture in addition to the pH test?+
Soil texture (sand, loam, or clay) determines the cation exchange capacity, which controls how much lime is needed to achieve a given pH change; using a generic rate without accounting for texture can result in significant over- or under-application.