Invers normalfordeling-kalkulator (kvantil)
Finn verdien som svarer til en gitt kumulativ normalsannsynlighet.
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Introduksjon
Normal Inverse (Quantile) Calculator — Find the value corresponding to a given normal cumulative probability. Enter Probability (0-1), Mean (μ), Std. deviation (σ) to get an instant, accurate result.
Formel
Given a cumulative probability p, finds the value x such that P(X ≤ x) = p, using Peter Acklam's rational approximation of the inverse standard normal CDF (the quantile function), then scaling by mean + z×σ. This is a numerical approximation, since no closed-form inverse exists.
Steg for steg
- Enter the Probability (0-1).
- Enter the Mean (μ).
- Enter the Std. deviation (σ).
- Click Calculate to see your result instantly.
Eksempel fra virkeligheten
Example: With Probability (0-1) = 0.975, Mean (μ) = 0, Std. deviation (σ) = 1, the Normal Inverse (Quantile) Calculator gives Z Or X: 1.96.
Ofte Stilte Spørsmål
What is this also called?
What values of p are valid?
What inputs does the Normal Inverse (Quantile) Calculator need?
How accurate is the Normal Inverse (Quantile) Calculator?
Is the Normal Inverse (Quantile) Calculator free to use?
Om Invers normalfordeling-kalkulator (kvantil)
The Normal Inverse (Quantile) Calculator uses a real, verifiable formula — Given a cumulative probability p, finds the value x such that P(X ≤ x) = p, using Peter Acklam's rational approximation of the inverse standard normal CDF (the quantile function), then scaling by mean + z×σ. This is a numerical approximation, since no closed-form inverse exists. — so results are accurate every time, not an approximation.