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2.2) A global population study of professional hockey goalies finds a population save percentage of 91 ± 10 (μ ± ²). Using this information what would the minimum save percentage be for recruits to be considere the top 20% of goalies? x-μ ; please round your answer to two σ Hint: the equation for z-scores is z = decimal places, e.g., "12.34%" or "12.34")

2.2) A global population study of professional hockey goalies finds a population save percentage of 91 ± 10 (μ ± ²). Using this information what would the minimum save percentage be for recruits to be considere the top 20% of goalies? x-μ ; please round your answer to two σ Hint: the equation for z-scores is z = decimal places, e.g., "12.34%" or "12.34")

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter5: Inverse, Exponential, And Logarithmic Functions
Section5.6: Exponential And Logarithmic Equations
Problem 70E
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2.2) A global population study of professional hockey goalies finds a population save percentage of 91 ± 10 (µ±o²). Using this information, what would the minimum save percentage be for recruits to be considered the top 20% of goalies? x-μ σ (Hint: the equation for z-scores is z = decimal places, e.g., "12.34%" or "12.34") Minimum save percentage = ; please round your answer to two
Transcribed Image Text:2.2) A global population study of professional hockey goalies finds a population save percentage of 91 ± 10 (µ±o²). Using this information, what would the minimum save percentage be for recruits to be considered the top 20% of goalies? x-μ σ (Hint: the equation for z-scores is z = decimal places, e.g., "12.34%" or "12.34") Minimum save percentage = ; please round your answer to two
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