Mathematics in Our World: Patterns in Nature

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14 Questions

What problem did Fibonacci investigate in the year 1202?

The breeding speed of rabbits in ideal circumstances

Which symmetry type is exhibited by snowflakes and butterflies?

Bilateral symmetry

What is the formula for generating Fibonacci numbers?

$F_{n} = F_{n-1} + F_{n-2}$

Which sequence is a part of the Fibonacci series?

1, 1, 2, 3, 5, 8, 13

What is the name of the spiral that is related to the Fibonacci sequence?

Golden Spiral

In the Fibonacci sequence, what is the sum of the two preceding terms to find the next term?

$F_{n} = F_{n-1} + F_{n-2}$

What characteristic do Tiger's stripes and Hyena's spots have in common?

Distinct patterns for camouflage

What is the nature of patterns according to Galileo Galilei?

'Nature is written in mathematical language,' according to Galileo Galilei.

'How many pairs will there be in one year?' was a puzzle posed by Fibonacci based on what scenario?

A pair of rabbits breeding continuously with no lifespan limit

What term refers to an object or shape that remains unchanged after being rotated, flipped, or scaled?

Bilateral symmetry

Which type of symmetry allows a shape to be divided into parts of equal shape and size?

Fivefold symmetry

Which term describes infinitely complex patterns that are self-similar across different scales?

Rotational symmetry

A shape that winds round and round, with each curve above or outside the previous one, is characteristic of which natural pattern?

Spirals

What term is used to describe regular, repeated, or recurring forms or designs?

Fourfold symmetry

Explore the connection between mathematics and nature through the observation of various patterns like bilateral symmetry, rotational symmetry, stripes, spots, and honeycombs. The quiz includes examples of patterns found in creatures like butterflies, spiders, tigers, and hyenas.

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