Trace metals in drinking water affect the flavor and an unusually high concentration can pose a health hazard. Ten pairs of data were taken measuring zinc concentration in bottom water and surface water of a water source. Location Zinc concentration in bottom water Zinc concentration in surface water 1 .430 .415 2 .266 .238 3 .567 .390 4 .531 .410 5 .707 .605 6 .716 .609 7 .651 .632 8 .589 .523 9 .469 .411 10 .723 .612 Do the data support that the zinc concentration is less on the surface than the bottom of the water source, at the α=0.1α=0.1 level of significance? Note: A normal probability plot of difference in zinc concentration between the bottom and surface of water indicates the population could be normal and a boxplot indicated no outliers. What is the significance level? α=___________ What is the test statistic? Round to 3 decimal places. T or Z =_____________ What is the p -value? Round to 4 decimal places. p=_____________
Trace metals in drinking water affect the flavor and an unusually high concentration can pose a health hazard. Ten pairs of data were taken measuring zinc concentration in bottom water and surface water of a water source.
Location | Zinc concentration in bottom water | Zinc concentration in surface water |
1 | .430 | .415 |
2 | .266 | .238 |
3 | .567 | .390 |
4 | .531 | .410 |
5 | .707 | .605 |
6 | .716 | .609 |
7 |
.651 | .632 |
8 |
.589 | .523 |
9 |
.469 | .411 |
10 |
.723 | .612 |
Do the data support that the zinc concentration is less on the surface than the bottom of the water source, at the α=0.1α=0.1 level of significance? Note: A normal probability plot of difference in zinc concentration between the bottom and surface of water indicates the population could be normal and a boxplot indicated no outliers.
What is the significance level?
α=___________
What is the test statistic? Round to 3 decimal places.
T or Z =_____________
What is the p -value? Round to 4 decimal places.
p=_____________
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