Question

3) Construct a VI with one numeric input n that builds an array containing n Fibonacci numbers, beginning with $F_1$. Fibonacci numbers are the sequence of numbers, denoted by $F_n$, defined by the relation; $F_n = F_{n-2} + F_{n-1}$ • With $F_1 = 1$ and $F_2 = 1$. The Table 2 shows the values of $F_n$ you should obtain for the first 10 values of n (all inputs are positive integers). • Before deciding what type of loop to use in you VI, you may want to consider an important difference between the For Loops and While Loops. A While Loop always executes at least once because the VI checks the conditional terminal at the end of each iteration. However, a For Loop does not possess this attribute; if a value less than one is wired to the count terminal, the For Loop will not execute. Keep this in mind when initializing the output array. • Consider carefully how to connect your VI so that the output array is accurate for n=1 and n=2, as well as the values computed using the formula.

          3) Construct a VI with one numeric input n that builds an array containing n Fibonacci numbers,
beginning with $F_1$. Fibonacci numbers are the sequence of numbers, denoted by $F_n$, defined by
the relation;
$F_n = F_{n-2} + F_{n-1}$
• With $F_1 = 1$ and $F_2 = 1$. The Table 2 shows the values of $F_n$ you should obtain for the first
10 values of n (all inputs are positive integers).
• Before deciding what type of loop to use in you VI, you may want to consider an important
difference between the For Loops and While Loops. A While Loop always executes at least
once because the VI checks the conditional terminal at the end of each iteration. However, a
For Loop does not possess this attribute; if a value less than one is wired to the count
terminal, the For Loop will not execute. Keep this in mind when initializing the output array.
• Consider carefully how to connect your VI so that the output array is accurate for n=1 and
n=2, as well as the values computed using the formula.

3) Construct a VI with one numeric input n that builds an array containing n Fibonacci numbers,
beginning with F1. Fibonacci numbers are the sequence of numbers, denoted by Fn, defined by
the relation;
Fn = Fn-2 + Fn-1
• With F1 = 1 and F2 = 1. The Table 2 shows the values of Fn you should obtain for the first
10 values of n (all inputs are positive integers).
• Before deciding what type of loop to use in you VI, you may want to consider an important
difference between the For Loops and While Loops. A While Loop always executes at least
once because the VI checks the conditional terminal at the end of each iteration. However, a
For Loop does not possess this attribute; if a value less than one is wired to the count
terminal, the For Loop will not execute. Keep this in mind when initializing the output array.
• Consider carefully how to connect your VI so that the output array is accurate for n=1 and
n=2, as well as the values computed using the formula.

Added by Vanessa C.

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