1) A pattern where the terms are related found by repeatedly multiplying by a specific number is called a _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ sequence.
2) For a geometric sequence or geometric series the ratio of one term to the previous term.
3) An expression used to calculate a desired result is called a _ _ _ _ _ _ _.
4) The form that gives a closed form or an equation for the sequence. You can plug in any term number and find the term value, without having to know the previous term value.
5) A sequence or series in which the value of a term depends on the previous term.
6) The form of a sequence where you get one term by doing something to the previous term.
7) This is a sequence of numbers such that the difference of any two successive members of the sequence is a constant.
8) The value of subtracting two successive terms in an arithmetic sequence.
9) The elements or members of a sequence are called its _ _ _ _ _ _ _ _ _ _ _ _ _ _ _.
10) This is a function whose domain is a set of consecutive integers. They are finite and infinite.

Respuesta :

1.) Geometric Pattern

2.) Common Ratio

3.) Formula

4.) Explicit Form

5.) Arithmetic Sequence (not sure about this one)

6.) Explicit Form

7.) Arithmetic Sequence

8.) Common Difference

9.) Term In A Sequence

10.) sequence

The question is related to the Types of Mathematical Sequences.

What are the different type of Mathematical Sequences or progressions?

The various kinds of mathematical progressions and or sequences are:

1) A pattern where the terms are related found by repeatedly multiplying by a specific number is called a Geometric Sequence

2) For a geometric sequence or geometric series the ratio of one term to the previous term is a constant.

3) An expression used to calculate the desired result is called a Formula.

4) An equation is referred to as a closed-form solution if it solves a given mathematical challenge in terms of functions and mathematical operations from a given generally-accepted set.

5) A sequence or series in which the value of a term depends on the previous term is called Geometric Progression.

6) The form of a sequence where you get one term by doing something to the previous term is called an Arithmetic Sequence.

7) A geometric sequence is a sequence of numbers such that the difference of any two successive members of the sequence is a constant.

8) Common difference is the value of subtracting two successive terms in an arithmetic sequence.

9) The elements or members of a sequence are called its term.

10) A sequence is a function whose domain is a set of consecutive integers. They are finite and infinite.

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