Suppose a study was designed such that pet owners laid on their floors a set of three shapes in random order: (A) a square shape, (B) a Kanizsa contour illusion of a square, or (C) a Kanizsa contour illusion that is not a square. The owners then recorded where their cats chose to sit. Let's assume that we've got randomness--random cats, random order of the shapes, etc. A B C For a sample of 60 cats, 48 chose to sit in the square or square illusion. (That means 12 cats sat on the shape like diagram C.) Does this data give us convincing evidence that the population proportion of cats that choose to sit on a square/square illusion is greater than 0.67? Hypotheses: In the space provided, write the appropriate hypotheses, including defining the parameter.

Suppose a study was designed such that pet owners laid on their floors a set of three shapes in random order: (A) a square shape, (B) a Kanizsa contour illusion of a square, or (C) a Kanizsa contour illusion that is not a square. The owners then recorded where their cats chose to sit. Let's assume that we've got randomness--random cats, random order of the shapes, etc. A B C For a sample of 60 cats, 48 chose to sit in the square or square illusion. (That means 12 cats sat on the shape like diagram C.) Does this data give us convincing evidence that the population proportion of cats that choose to sit on a square/square illusion is greater than 0.67? Hypotheses: In the space provided, write the appropriate hypotheses, including defining the parameter.

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter10: Sequences, Series, And Probability

Section10.8: Probability

Problem 31E

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