Question

An exponential growth has $P_4 = 155.5848$ and $P_6 = 686.128968$. What is the common ratio of the growth? Round to the nearest tenth. What is the initial population ($P_0$) of the growth? Assuming the growth continues, what is $P_{11}$?

Name: an exponential growth has p4 1555848 and p6 686128968 what is the common ratio of the growth round to the nearest tenth what is the initial population p0 of the growth assuming the growth 35857
Uploaded: 2023-06-14T13:01:41-08:00
Duration: 1 min 59 s
Channel: Manisha Sarker
Description: an exponential growth has p4 1555848 and p6 686128968 what is the common ratio of the growth round to the nearest tenth what is the initial population p0 of the growth assuming the growth 35857

          An exponential growth has $P_4 = 155.5848$ and $P_6 = 686.128968$.

What is the common ratio of the growth? Round to the nearest tenth.

What is the initial population ($P_0$) of the growth?

Assuming the growth continues, what is $P_{11}$?

an exponential growth has p4 1555848 and p6 686128968 what is the common ratio of the growth round to the nearest tenth what is the initial population p0 of the growth assuming the growth 35857

Added by Pablo M.

Elementary and Intermediate Algebra

Alan S. Tussy, R. David Gustafson 5th Edition

Instant Answer

Solved by Expert Manisha Sarker

06/14/2023

Step 1

We are given two points: $P_4 = 155.5848$ $P_6 = 686.128968$ Using the formula, we can write two equations: 1) $P_4 = P_0 \cdot r^4 = 155.5848$ 2) $P_6 = P_0 \cdot r^6 = 686.128968$ To find the common ratio $r$, we can divide equation (2) by equation Show more…

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An exponential growth has $P_4 = 155.5848$ and $P_6 = 686.128968$. What is the common ratio of the growth? Round to the nearest tenth. What is the initial population ($P_0$) of the growth? Assuming the growth continues, what is $P_{11}$?