Being a math series there will certainly prevail distinction in between the successive terms

Due to the fact that it is not required that specific formula is a math series we can produce specific formula for any kind of series [alternative A is wrong [/p>

Due to the fact that recursive formula can be produced for any type of series for geometric collection additionally, alternative B is wrong.

Due to the fact that the series that has consistent proportion is the geometric series not a math series, alternative C is inaccurate.

D. She revealed that f(n) - f(n - 1) was a consistent distinction.

Detailed description:

∵ A series is called math if there is consistent distinction in between successive numbers,

Hence, alternative D is appropriate.

In Specific solutions, we specify each term in a series straight,

Hence, there are several series apart from math that have specific formula,

i.e. Choice A can not hold true.

Currently, recursive formula specifies the connection in between succeeding terms,

Hence, there are lots of series aside from math that have recursive formula,

i.e. Alternative B can not hold true.

Additionally, if the proportion in between succeeding terms is continuous then the series is a Geometric series,

A general practitioner can not be an AP,

i.e. Alternative D can not hold true.

Response from: ygneely

D

Detailed description:

She revealed that f(n) - f(n - 1) was a continuous distinction.

The interpretation of a math series is the distinction in between successive terms is consistent, also known as usual distinction.

Solution from: iva60
The specifying quality of any type of math series is called the usual distinction. It is a continuous distinction discovered in between the term and also any kind of term preceding it."She revealed that f(n)-f(n-1) was a continuous distinction."

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