Create a Matlab code to solve the question. Use provided student ID for reuqired values. QUESTION $3.$ Submit all steps, code, script, solutions, plots, etc. $[$Mark: $3\mathrm{.}5]$

The mass a radioactive element decays with respect to time according to

$m=a_1$exp$(-a_{2}t)$

where ${}_1$ signifies the initial mass, ${}_2$ indicates the rate of decay, and $t$ is time in years. Use the False

Position Method to determine the time it takes to $\frac{1}{2}{}_1.$ To do so$,$ we rewrite the expression as

$y=m-\frac{1}{2}{}_1={}_1$exp$(-{}_{2}t)-\frac{1}{2}{}_1.$

Show the first $7$ iterations starting with an initial interval defined by $t=0$ to $300.$

Here, ${}_1$ and ${}_2$ are the smallest and second smallest non$-$zero digits, respectively, of your student ID$.$

E$.$g$.,$ ID $=110985247$ gives ${}_1=1$ and ${}_2=2.$