How do you find the margin of error when given the sample size and standard deviation?

How do you find the margin of error when given the sample size and standard deviation?

How do you find the margin of error when given the sample size and standard deviation?

How to calculate margin of error

  1. Get the population standard deviation (σ) and sample size (n).
  2. Take the square root of your sample size and divide it into your population standard deviation.
  3. Multiply the result by the z-score consistent with your desired confidence interval according to the following table:

How do you find sample size given margin of error and confidence interval and standard deviation?

How to Find a Sample Size Given a Confidence Level and Width (unknown population standard deviation)

  1. za/2: Divide the confidence level by two, and look that area up in the z-table: .95 / 2 = 0.475.
  2. E (margin of error): Divide the given width by 2. 6% / 2.
  3. : use the given percentage. 41% = 0.41.
  4. : subtract. from 1.

How do you find sample size from confidence interval and margin of error?

Know how to calculate a sample size based on a given margin of error. minus part in the confidence interval. The margin of error is 1.96×σ/√n. mean rent 1.96×88.54.

How do you find the confidence interval for a sample size and standard deviation?

When the population standard deviation is known, the formula for a confidence interval (CI) for a population mean is x̄ ± z* σ/√n, where x̄ is the sample mean, σ is the population standard deviation, n is the sample size, and z* represents the appropriate z*-value from the standard normal distribution for your desired …

How do you calculate sample size using Slovin’s formula?

– is used to calculate the sample size (n) given the population size (N) and a margin of error (e). -It is computed as n = N / (1+Ne2).

What is the relationship between standard error and sample size?

The standard error is also inversely proportional to the sample size; the larger the sample size, the smaller the standard error because the statistic will approach the actual value.