I will explain a method of constructing an illustration:
Decimal numbers were in use in Europe well before the time of Fibonacci so he would have "related" to them when he started to count!
Used to relate parts or percentages to the whole
they relate because thaey all need to be used to do science
two words that relate to numbers ar No. and # ok bye
Numbers relate in our daily life in that we have to count and perform mathematical operations.
The golden ratio is approximately 1.618: 1. This ratio is commonly found in nature and architecture. Stock traders often look for this ratio in patterns on stock charts. One way to compute this ratio is to compare any adjacent Fibonacci numbers. For this reason stock traders often refer to this type of analysis using the term Fibonacci, as in "Fibonacci retracements".
Decimal numbers were in use in Europe well before the time of Fibonacci so he would have "related" to them when he started to count!
The Fibonacci sequence imitates the population growth sequence of animals. Start from one offspring (1 animal). After one year, it becomes mature and able to reproduce (1 animal). In one year, it reproduces one offspring (2 animals). In one year, the mother reproduces one new offspring and the offspring born in the previous year becomes mature (3 animals). In one year, both mother and the mature offspring reproduce one offspring each and the offspring from the last year becomes mature (5 animals). This reproduction sequence continues forever.
in alot of ways
a scene that interrupts the sequence of events in a narrative to relate earlier events
I dont know cheaters
Logic implies sequence, probable cause and effect, and that something makes sense.
The brightness is very similar to the temperature, the brightness relies on the temperature
The brightness is very similar to the temperature, the brightness relies on the temperature
There are a couple: (1+SQRT(5))/2 1/(2*cos(72)) (degrees only)
it related because joffrey is king and he likes sports and women
No, they are not the same, but relate to each other. The medial right triangle of this "golden" pyramid, demonstrated the Pythagorean theorem through the relationship of the two. Ancient Greek mathematicians first studied the golden ratio because of its frequent appearance in geometry. The division of a line into "extreme and mean ratio" (the golden section) is important in the geometry of regular pentagrams and pentagons. The Greeks usually attributed discovery of this concept to Pythagoras.