implement a function using a loop, for finding the n'th Fibonacci number using the MIPS assembly language. Let P be the Fibonacci function: P(0) = 0 P(1) = 1 For n > 1 P(n) = P(n-1) + P(n-2) Example Output of Execution: Enter the sequence number: 6 P(6) = 8

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THIS IS A PYTHON HOMEWORK

PYTHON Develop a function that returns a list of all prime numbers less than or equal to an input integer n (not including 1). Also, it calls a subroutine isprime(x) which checks if input "x" is prime.

Implement a subprogram which takes 4 numbers in the argument registers $a0...$a3, andreturns the largest value and the average in $v0 and $v1 to the calling program. Theprogram must be structured as follows:Subprogram largestAndAverage($a1, $a2, $a3, $a4){ int var0 = $a0, var1 = $a1, var2 = $a2, var3 = $a3; $s0 = getLarger($a1, $a2); $s0 = getLarger($s0, $a3); $v0 = getLarager(s0, $a4); // Largest is in $v0  $v1 = (var0 + var1 + var2 + var3)/ 4; // Aversge is in $v1 return;}Subprogram getLarger($a0, $a1) { $v0 = $a0 if ($a1 > $a0) $v0 = $a1 return;}Take note of how var0...var3 are used. The values of $a0 and $a1 (at least) must be placed on the stack because they are not immediately available when needed to calculate the average because they are modified during the call to getLarger. You must use the getLarger subprogram displayed above to calculate the greatest value for this problem, and it must be called before the average calculation. This indicates that at the very least $a0…

In Python, Given the 2D list below, convert all values to 255 if they are above a threshold or to 0if they are below. The threshold value is given as input by the user a =[[77,68,86,73],[96,87,89,81],[70,90,86,81]]

please answer this using python code: Use the list n = [34, 24, 14, ‘eleven’, 21, 31, 41] to answer the following question: What would be the output from n[1] + n[-1] ?

How can I apply this python code wherein I have an input n. Then create a list from 2, n and remove the multiples of n. Example: Input: 10 Output: 2, 3, 4, 5, 6, 7, 8, 9 def createList(n):    #Base Case/s    #TODO: Add conditions here for your base case/s    #if <condition> :        #return <value>      #Recursive Case/s    #TODO: Add conditions here for your recursive case/s    #else:        #return <operation and recursive call>     #remove the line after this once you've completed all the TODO for this function    return [] def removeMultiples(x, arr):      #Base Case/s    #TODO: Add conditions here for your base case/s    #if <condition> :        #return <value>      #Recursive Case/s    #TODO: Add conditions here for your recursive case/s    #else:        #return <operation and recursive call>     #remove the line after this once you've completed all the TODO for this function    return []

Compare and contrast in your own words a pure counter-controlled for loop with a while loop illustrating your answer using the following example functions. You may assume that the dice function returns an integer between 1 and 6.