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Suppose that 80 moose were introduced into a wildlife refuge in 2016. By 2020, the population had grown to 104 moose. The population was growing exponentially. 1. Write a function N(t) representing the population (N) of moose over time t. Use these steps. a. Find the growth factor b. Round to three decimal places: b= 0.065 b. Write the function. Use parentheses where you need them. N(t)= 80(1.3)^t/4

Suppose that 80 moose were introduced into a wildlife refuge in 2016. By 2020, the population had grown to 104 moose. The population was growing exponentially. 1. Write a function N(t) representing the population (N) of moose over time t. Use these steps. a. Find the growth factor b. Round to three decimal places: b= 0.065 b. Write the function. Use parentheses where you need them. N(t)= 80(1.3)^t/4

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Question 1 Suppose that 80 moose were introduced into a wildlife refuge in 2016. By 2020, the population had grown to 104 moose. The population was growing exponentially. 1. Write a function N(t) representing the population (N) of moose over time t. Use these steps. a. Find the growth factor b. Round to three decimal places: b = 0.065 b. Write the function. Use parentheses where you need them. N(t) = 80(1.3)^t/4 2. Find the expected number of moose by 2037, assuming this pattern holds. Enter answer (round to the nearest whole number): 317 A Moving to another question will save this response. MAY 24 A (@ tv W TR
Transcribed Image Text:Question 1 Suppose that 80 moose were introduced into a wildlife refuge in 2016. By 2020, the population had grown to 104 moose. The population was growing exponentially. 1. Write a function N(t) representing the population (N) of moose over time t. Use these steps. a. Find the growth factor b. Round to three decimal places: b = 0.065 b. Write the function. Use parentheses where you need them. N(t) = 80(1.3)^t/4 2. Find the expected number of moose by 2037, assuming this pattern holds. Enter answer (round to the nearest whole number): 317 A Moving to another question will save this response. MAY 24 A (@ tv W TR
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