$($d$)$ The sum ${\displaystyle \underset{k=1}{\overset{n}{}}}{L}^{\text{'}}(\frac{10k}{n})\frac{10}{n}$ is a right Riemann sum with $n$ subintervals of equal length. The limit of this sum as $n$ goes to infinity can be interpreted as a definite integral. Express the limit as a definite integral.$($Show all your work please$)$