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EXP in SoftMaker PlanMaker 2026: exponential growth and decay

Math Intermediate SoftMaker PlanMaker 2026

Use PlanMaker EXP(Number) for powers of e, continuous compounding, exponential decay and reproducible worksheet examples.

Verification status: Official documentation referenced; example outcomes independently reasoned or arithmetically checked where stated. Not executed in SoftMaker PlanMaker 2026. How formula examples are checked

Quick answer: =EXP(Number) calculates e raised to the power of the supplied numeric expression, where e is Euler’s constant, approximately 2.718281828. Mathematically, =EXP(0) is 1, =EXP(1) is approximately 2.71828, and =EXP(LN(0.1234)) is approximately 0.1234. SoftMaker explicitly documents the EXP/LN inverse pair and the last worked example in its PlanMaker 2026 EXP reference; the additional precision in the tables below is independently calculated, not observed in the app.

Purpose: exponential change, not a generic power function

EXP(x) returns e^x, making it useful for continuously compounded rates, modeled exponential growth and decay, transforming natural logarithms back into positive numbers, and sigmoid-style numerical transformations. The base cannot be changed within EXP: to calculate 2^x or 10^x, use a suitable numeric exponent expression or the separately documented POWER function. SoftMaker documents LN as the inverse of EXP.

Exact syntax, argument order, types and defaults

=EXP(Number)
Position Official name Required? Argument Notes from documentation
1 Number Yes Numeric exponent, literal, calculation, or cell reference Returns e raised to Number; the page describes no optional parameters or defaults.

EXP in the English manual has one required argument, not EXP(Base,Exponent). The argument may be zero, negative or positive in the mathematical real-valued expression e^x; SoftMaker’s function entry states the operation but does not publish numeric overflow boundaries, text/blank coercion rules, or exact error codes, so this tutorial does not claim runtime behavior for those cases. Both PlanMaker 2026 EXP and PlanMaker 2024 EXP independently document this signature and the inverse LN relationship (checked 2026-10-13). No separate English-language EXP alias is documented there.

PlanMaker requires a leading = for calculations entered into cells. The English help examples use EXP(5) with a decimal-point convention, but SoftMaker documents that localized function names exist in non-English UIs language cross-reference and decimal separators may follow system or custom settings Edit tab. EXP itself has one argument so there is no argument delimiter in its basic syntax; multi-argument functions around it may differ by locale. No alternate locale was executed during research.

Reproducible worksheet: vary the exponent

In a new worksheet, type Exponent in A1 and EXP result in B1. Enter the numeric exponents in A2:A9, and use =EXP(A2) in B2, filling downward. Display B to 10 decimal places for comparison. All numbers in the expected column are independently evaluated using the mathematical exponential function; they are not screenshots or native PlanMaker results.

Row A input Formula in B Independently expected B
2 0 =EXP(A2) 1
3 1 =EXP(A3) 2.7182818285…
4 2 =EXP(A4) 7.3890560989…
5 -1 =EXP(A5) 0.3678794412…
6 -2 =EXP(A6) 0.1353352832…
7 0.5 =EXP(A7) 1.6487212707…
8 5 =EXP(A8) 148.4131591026…
9 0.1 =EXP(A9) 1.1051709181…

The vendor’s own example EXP(5) returns approximately 148.4132; the more precise table value is an independent calculation. SoftMaker 2026 EXP. Small positive exponents create factors just above one, while negative exponents give factors between zero and one mathematically. This is not the same as claiming a guaranteed numeric precision or representable range in every PlanMaker edition.

Easy cross-checks with LN and POWER

  • =EXP(0) → independently 1.
  • =EXP(LN(0.1234)) → independently 0.1234, as also given by SoftMaker’s EXP help source.
  • =LN(EXP(1.234)) → independently 1.234, also a SoftMaker LN example.
  • =EXP(LN(2)*3) → independently 8, using a logarithm to produce a cube; =POWER(2,3) expresses the same intent more directly POWER.
  • =EXP(-1) → independently approximately 0.3678794412, an exponential decay factor.

Advanced use 1: continuously compounded growth

Let A12 hold the starting balance 1000, B12 the continuously compounded annual rate 0.05 (5% stored as a decimal), and C12 the elapsed time 3 years. In D12 enter:

=A12*EXP(B12*C12)

Independent expected ending balance: 1161.83424273. The underlying model is A(t)=A0*e^(r*t); EXP returns the factor e^(rate*time), and multiplication applies it to the starting amount. The rate and time units must agree (annual rate with years). This mathematical model does not include fees, taxes, varying rates, or market uncertainty; it is an illustrative exponential formula, not investment advice. The EXP call is grounded in vendor syntax; the model and numerical result are independently derived.

Equivalent effective annual growth factor

With a continuously compounded annual rate B15=0.06, enter:

=EXP(B15)-1

The independently expected effective one-year fractional growth is 0.0618365465, or 6.183655%. Format as Percentage if desired. This conversion is mathematical and assumes that B15 is a constant continuous-compounding rate, not the integer 6. Keep the formula as a rate fraction before deciding on display formatting.

Advanced use 2: modeled exponential decay

Set A18=1000 (starting quantity), B18=0.2 (positive annual decay constant), C18=4 (years), then D18:

=A18*EXP(-B18*C18)

Independent expected remainder: 449.32896412, i.e. approximately 44.9329% of the starting amount. The minus sign makes the exponent negative, creating a positive multiplier between zero and one. Store a strictly positive half-life in D19. The equivalent independent exponential model is =A18*EXP(-LN(2)*C18/D19); if D19=4 and elapsed time C18=4, the result is half the original amount. This is a model assumption, not proof of any physical half-life or biological mechanism. EXP; LN.

Advanced use 3: a bounded transformation of an input score

A common mathematical logistic transformation uses:

=1/(1+EXP(-A21))

For input A21=-2, independently expected output 0.1192029220; with A21=0, 0.5; with A21=2, 0.8807970780. The result lies between 0 and 1 for finite real input in exact mathematics and can help demonstrate a nonlinear mapping from a score to a bounded number. Do not interpret the output as a statistically calibrated probability without a fitted model and validation; this is only the mathematical transform. For very large absolute inputs, floating-point overflow or loss of precision can affect naive implementations; native PlanMaker thresholds were not checked.

Advanced use 4: undo a natural-log transform

If A25 contains a log-transformed value (for example, the independently expected result of =LN(250)), enter =EXP(A25) in B25. The independently expected value is approximately 250 (differences at the smallest floating-point places are possible). This is valid for a natural logarithm, not directly for a log base 10 value. If A25 was computed by LOG(x) with its default base 10, the inverse transform is 10^A25 or POWER(10,A25), not EXP(A25). PlanMaker EXP; LN; LOG with default base 10; POWER.

Limitations, pitfalls and troubleshooting

Issue Evidence and interpretation Action
=EXP(2) gives a different result than =POWER(2,2) EXP uses the fixed base e, not base 2. Use POWER(base,exponent) or base^exponent for arbitrary bases.
Negative exponent returns a small positive number In real mathematics, e^(-x) = 1/e^x. Do not interpret a value between zero and one as a negative output or a percentage without a defined model.
Formula =EXP() or with two arguments The manual documents exactly one required Number argument. Provide a single numeric exponent; use multiplication inside the parentheses for rate × time.
Formula entry shows text instead of calculation PlanMaker requires = for formulas. Check formula entry and cell formatting. SoftMaker instructions.
Regional punctuation or function spelling differs English manuals are not a complete locale map; PlanMaker has localized function names and regional number settings. Check the Function dialog, localized names and decimal settings.
Very large positive argument Mathematical exponential grows without bound; finite numeric formats cannot represent arbitrary large values. The official EXP page does not give a maximum. Validate the installation-specific limit and handle extreme inputs before using this in production; exact PlanMaker error display remains untested.
Very negative argument Mathematical result approaches zero but never equals zero for finite real exponents; finite precision can produce rounded/underflow effects. Verify required precision, particularly if later dividing by the result. No native threshold claim is made.
Numeric text, blanks, error inputs, NaN or complex numbers The vendor function entry does not define their coercion and error handling. Validate cell types and test each case natively; do not copy Excel’s error-code behavior into PlanMaker guidance.
Intermediate rounding Printed decimals are display approximations; exponential functions usually yield irrational values. Keep numeric cells unrounded for downstream calculations and compare using tolerance.

Version, platform, region and Excel—four separate checks

PlanMaker 2026 English documentation: EXP(Number) computes the e-power; the manual names LN as its inverse. PlanMaker 2024 English documentation: independently shows the same signature and corresponding example. The two pages were checked 2026-10-13, but do not prove edition-specific or mobile parity, identify an introduction date, or constitute a native execution result. 2026 EXP; 2024 EXP.

Regional language and punctuation: SoftMaker documents localized function names and system-custom numeric separators. The one-argument English examples here are not guaranteed to be spelled identically in every language setting.

Microsoft Excel—separate documentation: Microsoft documents EXP(number) as returning e to the required numeric exponent and describes LN as the inverse. This is a strong function-definition similarity, not a verified PlanMaker-to-Excel .xlsx transfer. No Excel execution, formula-round-trip, cross-application coercion, or error-code comparison was performed.

Evidence and verification disclosure

Vendor and Microsoft documentation checked: 2026-10-13. Claim-level source references above distinguish vendor-documented function definitions from independent mathematical models. All decimal example values were independently computed with Python’s math.exp and math.log and are not PlanMaker worksheet observations. Native PlanMaker executions: 0; native Excel executions: 0; workbook imports/exports: 0; screenshots: 0.