Determine the area under the standard normal curve that lies to the right of (a) Z= 1.86, (b) Z= -1.22, (c) Z= -0.05,

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**Determine the area under the standard normal curve that lies to the right of:**

- (a) \( Z = 1.86 \)
- (b) \( Z = -1.22 \)
- (c) \( Z = -0.05 \)
- (d) \( Z = -0.89 \)

To find these areas, you can use a Z-table or statistical software that provides the area to the right of a given Z-score. The normal curve is symmetric, and the total area under the curve is equal to 1. Each Z-score corresponds to a specific point on the horizontal axis, with the area under the curve to the right of this point representing the cumulative probability.

Please visualize the standard normal curve where the curve is centered at \( Z = 0 \) (mean of the distribution). Each Z-score marks a vertical line, and the area to the right of each line represents the probability of obtaining a Z-score greater than the specified value.
Transcribed Image Text:**Determine the area under the standard normal curve that lies to the right of:** - (a) \( Z = 1.86 \) - (b) \( Z = -1.22 \) - (c) \( Z = -0.05 \) - (d) \( Z = -0.89 \) To find these areas, you can use a Z-table or statistical software that provides the area to the right of a given Z-score. The normal curve is symmetric, and the total area under the curve is equal to 1. Each Z-score corresponds to a specific point on the horizontal axis, with the area under the curve to the right of this point representing the cumulative probability. Please visualize the standard normal curve where the curve is centered at \( Z = 0 \) (mean of the distribution). Each Z-score marks a vertical line, and the area to the right of each line represents the probability of obtaining a Z-score greater than the specified value.
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