Geometric sequences appear in various real-life scenarios, such as in finance through compound interest, where the amount of money grows exponentially over time. They are also found in population growth models, where populations increase by a constant percentage each period. Additionally, geometric sequences are used in technology, such as in the design of computer algorithms that reduce processing time exponentially. These applications demonstrate how geometric sequences help describe and predict growth patterns in diverse fields.
Dun knw...... :p
A geometric sequence is a sequence where each term is a constant multiple of the preceding term. This constant multiplying factor is called the common ratio and may have any real value. If the common ratio is greater than 0 but less than 1 then this produces a descending geometric sequence. EXAMPLE : Consider the sequence : 12, 6, 3, 1.5, 0.75, 0.375,...... Each term is half the preceding term. The common ratio is therefore ½ The sequence can be written 12, 12(½), 12(½)2, 12(½)3, 12(½)4, 12(½)5,.....
The Fibonacci sequence is a series of numbers where each number is the sum of the two preceding ones, usually starting with 0 and 1. It appears in various natural phenomena, such as the arrangement of leaves, the branching of trees, and the patterns of flower petals. In real life, the Fibonacci sequence is applied in fields like computer algorithms, financial markets for technical analysis, and even in art and architecture to create aesthetically pleasing proportions. Its mathematical properties also make it useful in optimizations and modeling natural growth patterns.
They aren't. They aren't.
Your age on January 1 each year. Or, the year number on January 1 each year.
Dun knw...... :p
A geometric sequence is a sequence where each term is a constant multiple of the preceding term. This constant multiplying factor is called the common ratio and may have any real value. If the common ratio is greater than 0 but less than 1 then this produces a descending geometric sequence. EXAMPLE : Consider the sequence : 12, 6, 3, 1.5, 0.75, 0.375,...... Each term is half the preceding term. The common ratio is therefore ½ The sequence can be written 12, 12(½), 12(½)2, 12(½)3, 12(½)4, 12(½)5,.....
to calculate velocity of fecal in castrated monkeys.
The Fibonacci sequence is a series of numbers where each number is the sum of the two preceding ones, usually starting with 0 and 1. It appears in various natural phenomena, such as the arrangement of leaves, the branching of trees, and the patterns of flower petals. In real life, the Fibonacci sequence is applied in fields like computer algorithms, financial markets for technical analysis, and even in art and architecture to create aesthetically pleasing proportions. Its mathematical properties also make it useful in optimizations and modeling natural growth patterns.
how theory of probability used in real life
in a shell around the core
They aren't. They aren't.
real life situations where in rational algebraic equation is applied/used
They are the real life mountains that exist in the oceans.
Your age on January 1 each year. Or, the year number on January 1 each year.
The geometric distribution appears when you have repeated trials of a random variable with a constant probability of success. The random variable which is the count of the number of failures before the first success {0, 1, 2, 3, ...} has a geometric distribution.
A Basketball Game.