They refer to different branches of mathematics.
The difference between arithmetic and geometric mean you can find in the following link: "Calculation of the geometric mean of two numbers".
You can find the differences between arithmetic and geometric mean in the following link: "Calculation of the geometric mean of two numbers".
An arithmetic sequence is a series of numbers in which each term is obtained by adding a constant value, called the common difference, to the previous term. In contrast, a geometric sequence is formed by multiplying the previous term by a constant value, known as the common ratio. For example, in the arithmetic sequence 2, 5, 8, 11, the common difference is 3, while in the geometric sequence 3, 6, 12, 24, the common ratio is 2. Thus, the primary difference lies in how each term is generated: through addition for arithmetic and multiplication for geometric sequences.
an arithmetic sequeunce does not have the sum to infinty, and a geometric sequence has.
they look like arithmetic and geometric patterns in math
The difference between arithmetic and geometric mean you can find in the following link: "Calculation of the geometric mean of two numbers".
The difference between arithmetic and geometric mean you can find in the following link: "Calculation of the geometric mean of two numbers".
You can see the difference in the following link: "Calculation of the geometric mean of two numbers".
Arithmetic, common difference 5.5
The difference between arithmetic and geometric mean you can find in the following link: "Calculation of the geometric mean of two numbers".
The sequence is neither arithmetic nor geometric.
Geometric
1.The Geometric mean is less then the arithmetic mean. GEOMETRIC MEAN < ARITHMETIC MEAN 2.
You can find the differences between arithmetic and geometric mean in the following link: "Calculation of the geometric mean of two numbers".
An arithmetic sequence is a series of numbers in which each term is obtained by adding a constant value, called the common difference, to the previous term. In contrast, a geometric sequence is formed by multiplying the previous term by a constant value, known as the common ratio. For example, in the arithmetic sequence 2, 5, 8, 11, the common difference is 3, while in the geometric sequence 3, 6, 12, 24, the common ratio is 2. Thus, the primary difference lies in how each term is generated: through addition for arithmetic and multiplication for geometric sequences.
Arhithmetic progression is linear, while geometric grows in a parabolic way (a curve).
an arithmetic sequeunce does not have the sum to infinty, and a geometric sequence has.