25. The crab spider, Thomisus spectabilis, sits on flow- ers and preys upon visiting honeybees, as shown in the photo at the beginning of the chapter. (Remem- ber this the next time you sniff a wild flower.) Do honeybees distinguish between flowers that have crab spiders and flowers that do not? To test this, Heiling et al. (2003) gave 33 bees a choice between two flowers: one had a crab spider and the other did not. In 24 of the 33 trials, the bees picked the flower that had the spider. In the remaining nine trials, the bees chose the spiderless flower. With these data, carry out the appropriate hypothesis test, using an appropriate approximation to calculate P. 21
25. The crab spider, Thomisus spectabilis, sits on flow- ers and preys upon visiting honeybees, as shown in the photo at the beginning of the chapter. (Remem- ber this the next time you sniff a wild flower.) Do honeybees distinguish between flowers that have crab spiders and flowers that do not? To test this, Heiling et al. (2003) gave 33 bees a choice between two flowers: one had a crab spider and the other did not. In 24 of the 33 trials, the bees picked the flower that had the spider. In the remaining nine trials, the bees chose the spiderless flower. With these data, carry out the appropriate hypothesis test, using an appropriate approximation to calculate P. 21
Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
18th Edition
ISBN:9780079039897
Author:Carter
Publisher:Carter
Chapter10: Statistics
Section10.6: Summarizing Categorical Data
Problem 13CYU
Related questions
Question
Pls dont do handwritten and also explain concept and use excel formulas wherever required and not the statistics tables.
Transcribed Image Text:25. The crab spider, Thomisus spectabilis, sits on flow-
63 ers and preys upon visiting honeybees, as shown in
the photo at the beginning of the chapter. (Remem-
ber this the next time you sniff a wild flower.) Do
honeybees distinguish between flowers that have
crab spiders and flowers that do not? To test this,
Heiling et al. (2003) gave 33 bees a choice between
two flowers: one had a crab spider and the other did
not. In 24 of the 33 trials, the bees picked the flower
that had the spider. In the remaining nine trials, the
bees chose the spiderless flower. With these data,
carry out the appropriate hypothesis test, using an
di bowoda
annropriate approximation to calculate P.
il 21
THEEL
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