\begin{tabular}{l} Invasive species can be controlled by removing them \\ physically or introducing \\ \begin{tabular}{l|l|}\hline \( 5 / 5 \) & autotrophs \\ < Prey \\ prey \end{tabular} \\ \( \begin{array}{l}\text { predators }\end{array} \) \\ \hline\end{tabular}

14. A woman's menstrual cycle started on 25 March. During which period was an egg most likely to have been eleased? Between \( 3^{\text {rd }} \) to \( 6^{\text {th }} \) March Between \( 8^{\text {th }} \) to \( 11^{\text {th }} \) March Between \( 13^{\text {th }} \) to \( 16^{\text {th }} \) March Between \( 19^{\text {th }} \) to \( 22^{\text {nd }} \) March

In a Laboratory, the count of bacteria in a certain experiment was increasing at the rate of \( 2.5 \% \) per hour. Find the bacteria at the end of 2 hours if the count was initially \( 5,06,000 \)

\begin{tabular}{l} Invasive species can be controlled by removing them \\ physically or introducing \\ \begin{tabular}{l|l|}\hline \( 5 / 5 \) & autotrophs \\ < Prey \\ prey \end{tabular} \\ \( \begin{array}{l}\text { predators }\end{array} \) \\ \hline\end{tabular}

If an initial population of bacteria doubles every hour, what is the growth factor of this exponential model?

Una colonia de bacterias se coloca en un cultivo adecuado para su crecimiento, la función \( n(t)=n_{0} e^{r t} \), nos dice cómo crece su número. Si inicialmente la colonia está compuesta por 2000 bacterias y su tasa de crecimiento es del \( 0.183 \% \) ¿ ¿Cuántas habrá a los 10 minutos?