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This is a geometric sequence since there is a common ratio between each term. In this case, multiplying the previous term in the sequence by 10.

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Q: Determine if the sequence below is arithmetic or geometric and determine the common difference/ ratio in simplest form 300,30,3?
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Related questions

What is the difference between geometric mean and arithmetic mean?

The difference between arithmetic and geometric mean you can find in the following link: "Calculation of the geometric mean of two numbers".


What is the next number 2 7?

It can be any number. Two numbers do not even determine whether the "sequence" is arithmetic, geometric or other.


What is arithmetic mean and geometric mean?

The difference between arithmetic and geometric mean you can find in the following link: "Calculation of the geometric mean of two numbers".


What is the 15th term of -4 26?

The question cannot be answered because two terms are not enough to determine whether the sequence is arithmetic or geometric (or something else).


What is the difference of arithmetic and geometric?

They refer to different branches of mathematics.


What is arithmetic to geometric mean?

You can see the difference in the following link: "Calculation of the geometric mean of two numbers".


Difference between geometric mean and arith metic mean?

The difference between arithmetic and geometric mean you can find in the following link: "Calculation of the geometric mean of two numbers".


Is the following sequence arithmetic or geometric and what is the common difference (d) or the common ration (r) the common ratio (r) of the sequence ฯ€2ฯ€3ฯ€22ฯ€?

The sequence is neither arithmetic nor geometric.


Is the series 11 16point5 22 27point5 33 arithmetic geometric or neither?

Arithmetic, common difference 5.5


What is the difference between arithmetic mean and geometric mean?

They differ in formula.


Is the geometric mean used to determine the scale of object?

No, it is not.


Difference between geometric mean and arithimetic mean?

You can find the differences between arithmetic and geometric mean in the following link: "Calculation of the geometric mean of two numbers".


Is Fibonacci arithmetic or geometric?

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an arithmetic sequeunce does not have the sum to infinty, and a geometric sequence has.


What are arithmetic and geometric patterns in math look like?

they look like arithmetic and geometric patterns in math


What is an arithmetic-geometric mean?

An arithmetic-geometric mean is a mean of two numbers which is the common limit of a pair of sequences, whose terms are defined by taking the arithmetic and geometric means of the previous pair of terms.


What is a geometric property?

1.The Geometric mean is less then the arithmetic mean. GEOMETRIC MEAN < ARITHMETIC MEAN 2.


How can you find geometric figures in the world?

By working out the geometric length of Pythagoras' hypotenuse to correctly determine which adjacent window is in juxtaposition.


Is constant sequence an AP?

It is an arithmetic sequence (with constant difference 0), or a geometric sequence (with constant ratio 1).


What is the difference between an arithmetic sequence and a geometric sequence?

In an arithmetic sequence the same number (positive or negative) is added to each term to get to the next term.In a geometric sequence the same number (positive or negative) is multiplied into each term to get to the next term.A geometric sequence uses multiplicative and divisive formulas while an arithmetic uses additive and subtractive formulas.


Which explains why the sequence 216 12 23 is arithmetic or geometric?

The sequence 216 12 23 is neither arithmetic nor geometric.


How are arithemetic and geometric sequences similar?

how are arithmetic and geometric sequences similar


How can you determine if a geometric shape can tessellate?

Any shape tesselates any of its covering spaces.


What is geometric and arithmetic?

They are both adjectives. The first relates to geometry and the second to arithmetic.


How does geometric growth rate differs from an arithmetic growth rate?

In geometric growth the ratios of successive terms is the same whereas in arithmetic growth the differences are the same.