\( \operatorname{nn} \frac{\left(\frac{1}{2}\right)^{-1}+\left(\frac{-1}{64}\right)^{1 / 3}}{(1 / 5+3)^{-1}} \) is

A population of 30 deer are introduced into a wildlife sanctuary. It is estimated that the sanctuary can sustain up to 600 deer. Absent constraints, the population would grow by \( 60 \% \) per year. Estimate the population after one year \( p_{1}=\square \) Estimate the population after two years \( p_{2}=\square \) Question Help: D Post to forum

1. Choose the correct answer from the given ones : \( \begin{array}{llll}\text { 1 If } X=\{2\}, Y=\{3,4\} \text {, then } n\left(X^{2}\right) \times \mathrm{n}(\mathrm{Y})=\ldots \ldots \ldots \ldots \\ \begin{array}{llll}\text { (a) } 1 & \text { (b) } 2 & \text { (c) } 3 & \text { (d) } 4\end{array}\end{array} \).

\[ S_{n}=1+2+3+\cdots+n \] Calcule \( S_{278} \)

Expand the logarithm fully using the properties of logs. Express the final answer in terms of \( \log x \). \[ \log 8 x^{3} \] Answer Attempt 1 out of 2

A population of 60 deer are introduced into a wildlife sanctuary. It is estimated that the sanctuary can sustain up to 600 deer. Absent constraints, the population would grow by \( 10 \% \) per year. Estimate the population after one year \( p_{1}= \) Estimate the population after two years \( p_{2}= \)