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Which z-score has approximately 20% of scores in the tail of the distribution? z = 0.84 z = 0.53 z = 2.05 z = 3.60
- Which z-score has approximately 20% of scores in the tail of the distribution?
- z = 0.84
- z = 0.53
- z = 2.05
- z = 3.60
- What proportion of scores are higher than z = 2.00?
- .4772
- .0228
- .5000
- .4207
- Sally's SAT score is X = 650. If M = 500 and Sx = 100, what percentage of test-takers earned scores higher than Sally? For full credit, sketch the distribution.
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