A species of frog on an island initially had a population of 350 when scientists first began studying it. Since then the population has increas each year. If this trend continues, how many of the frogs in the species will there be after 18 years? O A about 6647 O B. about 918 C. about 1925 O D. about 410 + Back Next Review progress Question 13 of 14

Algebra and Trigonometry (6th Edition)
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ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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A species of frog on an island initially had a population of 350 when scientists first began studying it. Since then the population has increased 5.5%
each year. If this trend continues, how many of the frogs in the species will there be after 18 years?
O A. about 6647
O B. about 918
C. about 1925
D. about 41O
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Question 13
INTL
Transcribed Image Text:A species of frog on an island initially had a population of 350 when scientists first began studying it. Since then the population has increased 5.5% each year. If this trend continues, how many of the frogs in the species will there be after 18 years? O A. about 6647 O B. about 918 C. about 1925 D. about 41O + Back Next of 14 Review progress Question 13 INTL
The domain of each of the five functions given is the set of positive integers. When the values of each function are arranged in ascending order, some
of these values form arithmetic sequences, some form geometric sequences, and some form a sequence that is neither arithmetic nor geometric. Drag
and drop each function into the appropriate category
f(z) = 3z +1
g(z) = (z+1)
h(z) = 1.5
j(z) = z + 3z2 + 3r+ 1
(-) =
Arithmetic Sequence
Geometric Sequence
Neither
of 14
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Ouestion 12
INTL O
Transcribed Image Text:The domain of each of the five functions given is the set of positive integers. When the values of each function are arranged in ascending order, some of these values form arithmetic sequences, some form geometric sequences, and some form a sequence that is neither arithmetic nor geometric. Drag and drop each function into the appropriate category f(z) = 3z +1 g(z) = (z+1) h(z) = 1.5 j(z) = z + 3z2 + 3r+ 1 (-) = Arithmetic Sequence Geometric Sequence Neither of 14 + Back Next Review progress Ouestion 12 INTL O
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