1. The problem is to evaluate or understand the integral $$\int_{Birth}^{Death} f(Life)\,dt$$ which represents the accumulation of some function $f(Life)$ over the time interval from $Birth$ to $Death$. 2. The integral symbol $$\int$$ denotes the summation of infinitesimal contributions of $f(Life)$ with respect to time $t$. 3. The limits of integration, $Birth$ and $Death$, represent the start and end points of the time interval. 4. To solve this integral, you need the explicit form of the function $f(Life)$ and the values of $Birth$ and $Death$. 5. If $f(Life)$ is constant or known, you can integrate directly using the formula $$\int_a^b c\,dt = c(b - a)$$ for constant $c$. 6. If $f(Life)$ is a function of $t$, apply the appropriate integration techniques (substitution, parts, etc.) depending on its form. 7. Without the explicit function or limits, the integral remains in its general form as $$\int_{Birth}^{Death} f(Life)\,dt$$. This integral conceptually represents the total accumulation of $f(Life)$ over the lifespan from $Birth$ to $Death$.