Tree-ring dates were used extensively in archaeological studies at Burnt Mesa Pueblo. At one site on the mesa, tree-ring dates (for many samples) gave a mean date of u, = year 1261 with standard deviation o, = 38 years. At a second, removed site, the tree-ring dates gave a mean of u, = year 1100 with standard deviation o, = 35 years. Assume that both sites had dates that were approximately normally distributed. In the first area, an object was found and dated as x, = year 1207. In the second area, another object was found and dated as x, = year 1244. The Standard Normal Distribution u - 0, o - 1) -3 -2 68% of area 95% of area 99.7% of area (a) Convert both x, and x, to z values, and locate both of these values under the standard normal curve of the figure above. (Round your answers to two decimal places.) Z2 = (b) Which of these two items is the more unusual as an archaeological find in its location? O x,; the further a z value is from zero, the more unusual it is. O x3; the further a z value is from zero, the more unusual it is. O x,; the closer a z value is to zero, the more unusual it is. O X3; the closer a z value is to zero, the more unusual it is.
Tree-ring dates were used extensively in archaeological studies at Burnt Mesa Pueblo. At one site on the mesa, tree-ring dates (for many samples) gave a mean date of ?1 = year 1261 with standard deviation ?1 = 38 years. At a second, removed site, the tree-ring dates gave a mean of ?2 = year 1100 with standard deviation ?2 = 35 years. Assume that both sites had dates that were approximately
(a) Convert both x1 and x2 to z values, and locate both of these values under the standard normal curve of the figure above. (Round your answers to two decimal places.)
(b) Which of these two items is the more unusual as an archaeological find in its location?
A. x1; the further a z value is from zero, the more unusual it is.
B. x2; the further a z value is from zero, the more unusual it is.
C. x1; the closer a z value is to zero, the more unusual it is.
D. x2; the closer a z value is to zero, the more unusual it is.
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