Mathematics: How can arithmetic and geometric sequences become linear and exponential functions?

How can arithmetic and geometric sequences become

Ответ:

alicia186

15.03.2022

The formula of an arithmetic sequence is the following :
$u_n=r\times n+u_0\text{ wherein r is the rate of the sequence}
\\\text{and u0 the first value}\\\text{The above formula is linear wherever }u_0=0.$
A geometric sequence is in the form:
$u_n=u_0r^n\text{, again u0 the first value and r the rate. }\\\text{If }u_0=1\text{ the formula becomes:}\\u_n=r^n=e^{n\log r}\text{ which is an exponential formula.}$

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Ответ:

Gabysh3794

18.08.2021

Mathematics

Not sure the type of answer you are looking for. Yet 270 degrees is 3/4 of a full turn. (90 x 3)

Therefore you could state 3/4 of a turn. Also, 1/4 of a clockwise turn would work.

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How can arithmetic and geometric sequences become linear and exponential functions?

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