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Question 1
1 pts
Why is the Fibonacci sequence recursively defined?
The Fibonacci sequence is recursively defined because the sequence starts with the term 0
The Fibonacci sequence is recursively-defined because you can use the formula to find the value of any term
in the sequence without knowing the values of the previous terms.
The Fibonacci sequence is recursively-defined because you must know the values of the two previous terms
in order to find the value of the next term
The Fibonacci sequence is recursively-defined because all sequences can be expressed explicitly


Question 1 1 Pts Why Is The Fibonacci Sequence Recursively Defined The Fibonacci Sequence Is Recursively Defined Because The Sequence Starts With The Term 0 The class=

Sagot :

The true statement about why the Fibonacci sequence is recursively defined is (c) The Fibonacci sequence is recursively-defined because you must know the values of the two previous terms in order to find the value of the next term

How to determine the true statement

With an exception to the first two terms, each term of the Fibonacci sequence is the sum of the two previous terms

This means that,

The Fibonacci sequence cannot be defined explicitly, because the two previous terms can not be determined by a direct formula

Hence, the true statement about why the Fibonacci sequence is recursively defined is (c)

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