A normal curve table tells you that the probability lying below z = -1 is .1587. This can be interpreted as: 15.87% of the area under the curve lies below z = -1. 15.87% of the area under the curve lies at or below z = -1. A random selection from the population has a 15.87% chance of being below z = -1. A random selection from the population has a 15.87% chance of being at or below z = -1. All of the above
Any ideas on this?
D.
why that one?
because the question is talking about probability and so the word chance correlates with that concept and at or below z=-1 makes more sense
it also turns out that the area under the curve to the left of z = -1 also represents this probability it's like throwing a dart and it has a 15.87% chance of hitting the area
so all 4 are saying the same thing in slightly different ways
meaning that the answer is really "all of the above"
oh ok lol ty for helping me see that ty
you're welcome
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