Write an assembly language program to calculate and measure the time taken to execute different loops

for the polynomial equation:

$y=29x^3+x^2+x+8$ where $a,b,c,d$ are coefficients delay and $x$ is an integer input value.

Implement a loop that iterates different loop times, each time calculating the value of $y$ for a different $x$

value. Different loops will represent different load that will impose to the polynomial equation as

benchmarking method. Measure the time taken to complete the different loop and output the result in

Table $1$ for comparison purpose. Assume that the input $x$ values are consecutive integers starting from $1$

to value of max defined looping $N.$ Use appropriate timing instructions or techniques to accurately

measure the execution time. $($use Irvine library$)$

C:$\backslash$Drive D Old$\backslash$Pengajaran COA$\backslash$Sem $220232024\backslash$Asessment$\backslash$Project$\backslash$testpr$...$

Welcome to CPU Benchmark Program

Benchmark CPU time Using Equation $y=5^{*}{x}^3+8^{*}{x}^2+{15}^{*}x+10$

$($with delay coef $1,$ coef $2,$ coef $3,$ coef $4=5,8,15,10$msec $)$

Enter Number of Looping $(N)=50$

CPU time Stress Test in progress...

Result:

First Capture Execution time in milisecond: $41744153$

Second Capture Execution time in milisecond: $41747345$

Different Execution time in milisecond: $3192$

Value of Sum from the Stress Test $($polynomial$)=56136$

Press $\text{'}y\text{'}$ to continue or $\text{'}n\text{'}$ to exit the benchmark :

Table $1$ : Comparison Table