• Given: p, p̂, n

  To Find: q, μ_p̂, σ_p̂

• The population proportion is in Percent Decimal

  The sample proportion is in Percent Decimal

  The sample size is

  Calculate

• Given: p, p̂, n

  To Find: μ_p̂, σ_{p̂, z, detailed P(z)}

• The population proportion is in Percent Decimal

  The sample proportion is in Percent Decimal

  The sample size is

  Calculate

• Given: p, x, n

  To Find: p̂, μ_p̂, σ_{p̂, z, detailed P(z)}

• The population proportion is in Percent Decimal

  The number of individuals with the specified characteristic is

  The sample size is

  Calculate

• Given: p, n, the number of standard errors from p

  To Find: σ_{p̂, detailed P(p̂)}

• The population proportion is in Percent Decimal

  The sample size is

  Less than More than Within standard errors below above of away from the population proportion

  Calculate

• Given: p, n, a given value from p

  To Find: σ_{p̂, z, detailed P(p̂)}

• The population proportion is in Percent Decimal

  The sample size is

  Less than More than Within below above of away from the population proportion

  Calculate

• Given: p, n, probability less than, probability greater than

  To Find: σ_{p̂, z, p̂}

• The population proportion is in Percent Decimal

  The sample size is

  The probability less than greater than the given value is

  Calculate

The sampling distribution of p̂ is approximately normal if: for n ≤ 0.05N; npq ≥ 10

• Given: n, N, p

  To Find: if normal or not, q, μ_p̂, σ_p̂

• n =

  N =

  p =

  Calculate

• Central Limit Theorem

  Given: x, μ, σ, n

  To Find: z, detailed P(z), P(x)

• The value of the variable is

  The population mean is

  The population standard deviation is

  The sample size is

  Calculate

• Central Limit Theorem

  Given: x1, x2 where x1 ≤ x2, μ, σ, n

  To Find: z1, z2, detailed P(z), P(x)

• The value of the first variable is

  The value of the second variable is

  The population mean is

  The population standard deviation is

  The sample size is

  Calculate

• Given: μ, σ, n, the number of standard deviation from μ

  To Find: x̄, s, detailed P(x̄)

• The population mean is

  The population standard deviation is

  The sample size is

  Less than More than Within standard deviations below above of away from the population mean

  Calculate

• Given: μ, σ, n, a given value from μ

  To Find: x̄, s, z, detailed P(x̄)

• The population mean is

  The population standard deviation is

  The sample size is

  Less than More than Within below above of away from the population mean

  Calculate

• Central Limit Theorem

  Given: μ, σ, n, probability less than, probability greater than

  To Find: z, x̄

• The population mean is

  The population standard deviation is

  The sample size is

  The probability less than greater than the given value is

  Calculate

• Given: μ, σ, n

  To Find: μ_x̄ , σ_x̄

• The population mean is

  The population standard deviation is

  The sample size is

  Calculate