Mean density near Mean density far from P-value Species ruins (animals/km^2) ruins 160.2 14.5 Agouti Coatimundi Collared peccary 0.03 99.4 1.0 0.01 4.6 1.8 0.79 Deppes squirrel Howler monkey Spider monkey Crested guan 32.3 2.2 0.54 7.3 0.03 1.9 0.88 170.8 15.0 49.4 0.001 Great curassow 10.8 72.0 0.048 Ocellated turkey 47.0 0.02 Table 1 Tinamou 4.9 0.049 Tikal National Park in Guatemala is heavily visited by tourists. Does the disturbance affect animal densities? To investigate, Hidinger (1996) compared the densities of various bird and mammal species in places immediately next to heavily visited ruins to places in the park that were rarely visited by tourists. The mean densities (in animals/km^2) are found in the accompanying table. The table also lists the P-value associated with a test of the null hypothesis that the two types of plots do not differ in mean density. Assume that a = 0.05. Name ONE species from that table that shows a significant increase in density near heavily visited ruins? (yes or no) Is it a significant difference? For the spider monkey, does it appear to be a higher mean density near ruins? (yes or no) The species column represent what type of data? (nominal, ordinal, ratio or interval) (nominal, ordinal, ratio or interval) Is it discrete or continuous? Mean density represents what type of data? (discrete or continuous) What kind of graph would be the best way to display this data? (scatter plot, line graph, bar graph, histogram, heat map)

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This my third time posting the same question. Because no one answer it straight to me. Could you please tell me which of these choices is correct and Why.

Also could you please highlight the correct answer for each one

Mean density near
Mean density far from
P-value
Species
ruins (animals/km^2)
ruins
160.2
14.5
Agouti
Coatimundi
Collared peccary
0.03
99.4
1.0
0.01
4.6
1.8
0.79
Deppes squirrel
Howler monkey
Spider monkey
Crested guan
32.3
2.2
0.54
7.3
0.03
1.9
0.88
170.8
15.0
49.4
0.001
Great curassow
10.8
72.0
0.048
Ocellated turkey
47.0
0.02
Table 1
Tinamou
4.9
0.049
Tikal National Park in Guatemala is heavily visited by tourists. Does the disturbance affect animal densities? To investigate, Hidinger (1996) compared the densities of various
bird and mammal species in places immediately next to heavily visited ruins to places in the park that were rarely visited by tourists. The mean densities (in animals/km^2)
are found in the accompanying table. The table also lists the P-value associated with a test of the null hypothesis that the two types of plots do not differ in mean density.
Assume that a = 0.05.
Name ONE species from that table that shows a significant increase in density near heavily visited ruins?
(yes or no) Is it a significant difference?
For the spider monkey, does it appear to be a higher mean density near ruins?
(yes or no)
The species column represent what type of data?
(nominal, ordinal, ratio or interval)
(nominal, ordinal, ratio or interval) Is it discrete or continuous?
Mean density represents what type of data?
(discrete
or continuous)
What kind of graph would be the best way to display this data?
(scatter plot, line graph, bar graph, histogram, heat map)
Transcribed Image Text:Mean density near Mean density far from P-value Species ruins (animals/km^2) ruins 160.2 14.5 Agouti Coatimundi Collared peccary 0.03 99.4 1.0 0.01 4.6 1.8 0.79 Deppes squirrel Howler monkey Spider monkey Crested guan 32.3 2.2 0.54 7.3 0.03 1.9 0.88 170.8 15.0 49.4 0.001 Great curassow 10.8 72.0 0.048 Ocellated turkey 47.0 0.02 Table 1 Tinamou 4.9 0.049 Tikal National Park in Guatemala is heavily visited by tourists. Does the disturbance affect animal densities? To investigate, Hidinger (1996) compared the densities of various bird and mammal species in places immediately next to heavily visited ruins to places in the park that were rarely visited by tourists. The mean densities (in animals/km^2) are found in the accompanying table. The table also lists the P-value associated with a test of the null hypothesis that the two types of plots do not differ in mean density. Assume that a = 0.05. Name ONE species from that table that shows a significant increase in density near heavily visited ruins? (yes or no) Is it a significant difference? For the spider monkey, does it appear to be a higher mean density near ruins? (yes or no) The species column represent what type of data? (nominal, ordinal, ratio or interval) (nominal, ordinal, ratio or interval) Is it discrete or continuous? Mean density represents what type of data? (discrete or continuous) What kind of graph would be the best way to display this data? (scatter plot, line graph, bar graph, histogram, heat map)
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