Find the area in the left tail more extreme than z=-2.56 in a standard normal distribution. Round your answer to four decimal places. Area - ◻

Identify z-score: Step 1: Identify the z-score for which we need to find the area in the left tail. The z-score given is z = -2.56. This value represents how many standard deviations an element is from the mean in a standard normal distribution. Find area: Step 2: Use the standard normal distribution table or a calculator to find the area to the left of z = -2.56. The area to the left of z = -2.56 is typically found using a Z-table or statistical software. Since we're doing this like a typical student, let's assume we use a Z-table or an online calculator. Look up or calculate: Step 3: Look up or calculate the area. Assuming the use of a Z-table or calculator, the area to the left of z = -2.56 is approximately 0.0052. This value represents the proportion of the data that falls below z = -2.56 in a standard normal distribution.

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Find the area in the left tail more extreme than
z=-2.56 in a standard normal distribution.
Round your answer to four decimal places.
Area -
◻

Find the area in the left tail more extreme than $z=-2.56$ in a standard normal distribution. $\newline$ Round your answer to four decimal places. $\newline$ Area - $\square$

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Q. Find the area in the left tail more extreme than

z=-2.56

in a standard normal distribution.

\newline

Round your answer to four decimal places.

\newline

Area -

\square

Identify z-score: Step $1$ : Identify the z-score for which we need to find the area in the left tail. $\newline$ The z-score given is $z = -2.56$ . This value represents how many standard deviations an element is from the mean in a standard normal distribution.
Find area: Step $2$ : Use the standard normal distribution table or a calculator to find the area to the left of $z = -2.56$ . $\newline$ The area to the left of $z = -2.56$ is typically found using a Z-table or statistical software. Since we're doing this like a typical student, let's assume we use a Z-table or an online calculator.
Look up or calculate: Step $3$ : Look up or calculate the area. $\newline$ Assuming the use of a Z-table or calculator, the area to the left of $z = -2.56$ is approximately $0.0052$ . This value represents the proportion of the data that falls below $z = -2.56$ in a standard normal distribution.