At the start "STKPTR = 0x40" and then the following assembly code is executed. Address Instruction Ox126 PUSH Ox128 MOVFF Ox80, Ox82 Ox12C PUSH Complete the following blanks once the above code is executed STKPTR = 0x|| TOSL = Ox TOSH = Ox TOSU = Ox
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- Using the following header, create a recursive function that shows an integer value backwards on the console using the syntax:reverseDisplay(value) is defined as follows:For example, the reverseDisplay(12345) function shows the number 54321. Create a test application that asks the user to input a number and then shows the inverse of that integer.change into ARM assembly machine code: int t1 = 0, t2 = 1; // initialize the next term (3rd term) int nextTerm = t1 + t2; // get no. of terms from user printf("Enter the number of terms: "); scanf("%d", &n); // print the first two terms tl and t2 printf("Fibonacci Series: %d, %d, ", t1, t2); // print 3rd to nth terms for (i = 3; i<= n; ++i) { printf("%d, ", nextTerm); t1 = t2; t2 = nextTerm; nextTerm = t1 + t2; }Implement the code block for the for statement. Implement any other code necessary tocomplete the program. The final assembly code for this program should look similar to thefollowing..text la $a0, prompt jal PromptInt move $s1, $v0 li $s0, 0 li $s2, 0 # Initialize the total start_loop: sle $t1, $s0, $s1 beqz $t1, end_loop # code block add $s2, $s2, $s0 addi $s0, $s0, 1 b start_loop end_loop: la $a0, output move $a1, $s2 jal PrintInt jal Exit.data prompt: .asciiz "enter the value to calculate the sum up to: "
- In this task, you are required to write a code which takes as an input an angle [0°, 90°] in radians and returns the approximate value of the cosine of this angle. The code will also take as an input the number of terms to be used to approximate the result. We will use the Maclaurin series of cos(x) to approximate the result. The series is given by: cos(x) = Σn=0 -1"x2n (2n!) but for practical reasons, we will not use infinite terms but k terms where k is input by the user: cos(x) = Σ -1x2n 2n=0 (2n!) So, for example, to calculate the cosine for 60° (1.04667 radians) using five terms, the approximation will be: 1.04667² 1 1.04667¹ 4! 1.046676 1.046678 + 0.50046 2! 6! 8! • The program should at most handle 15 terms (to avoid overflows due to factorial), otherwise the program outputs Invalid • There should be at least three terms used in the approximation, otherwise the program outputs Invalid • If the number of terms is negative, the programs corrects it automatically to positive. • If…Q15. * After performing the operations: dequeue(), dequeue(), enqueue('S'), the value of Front becomes ........ 4 O 1 O 3 O 2 0 E Front 1 X 2 A 3 M Rear 4Solve arithmetic expressions in MIPS assemblyUsing the MIPS arithmetic operations covered so far, a program can be created to solve equations. For example the following pseudo code program, where the user is prompted for anvalue of x and the program prints out the results of the equation 5x2 + 2x + 3.main{ int x = prompt("Enter a value for x: "); int y = 5 * x * x + 2 * x + 3; print("The result is: " + y);}
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