A population of 30 deer are introduced into a wildlife sanctuary. It is estimated that the sanctuary can sustain up to 500 deer. Absent constraints, the population would grow by \( 60 \% \) per year. Estimate the population after one year \( p_{1}= \) \( p_{2}=76.8 \) Questimate the population after two years Ques: Video 1 Video 2 D Post to forum

706) Se tiene un conjunto formado por el número positivo " \( n \) ", por la mitad de \( n \) y por el doble de \( n \) La desviación estándar del conjunto dado, es siempre: A) \( \sqrt{\frac{7}{6}} n \) B) \( \sqrt{\frac{1}{2}} n \) C) \( \frac{1}{3} \sqrt{\frac{7}{2}} n \) D) \( \sqrt{\frac{5}{6}} n \) E) Independiente del valor de \( n \)

What is a scatter plot?

Select the correct answer. A local grocery store decides to offer a free piece of fresh fruit (banana or apple) to all shoppers in the produce department. The store is conducting an observational study to determine which type of fruit is selected more often. At the end of the first day, the store found that twice as many shoppers select an apple. The grocery store then repeats the observational study for 14 days. All studies yield similar results. What generalization can be made from the results of this study? A. Given the choice of any type of fruit, twice as many shoppers will select an apple. C. Given the choice of a banana or an apple, twice as many shoppers will select an apple. D. The results are inconclusive; therefore, a generalization cannot be made regarding which type of fruit is preferred by most shoppers.

To determine which window cleaner is most effective, Thad washes half of the windows in his house with one brand and the other half with a different brand. He then compares the results to draw a conclusion about which cleaner is most effective. What kind of statistical study did Thad conduct? A. observational study B. experiment C. survey D. theoretical study

Example. The data of samples from 2 populations were collected and recorded below for \( \dot{x}-t_{1}{ }^{2}{ }_{x_{1}} \), and \( x_{2} \) \[ \begin{array}{l} n_{1}=50, \quad \bar{x}_{1}=\left[\begin{array}{l} 8.3 \\ 4 \cdot 1 \end{array}\right], \quad s_{1}=\left[\begin{array}{ll} 2 & 1 \\ 1 & 6 \end{array}\right] \\ n_{2}=50, \bar{x}_{2}=\left[\begin{array}{l} 10.2 \\ 3.9 \end{array}\right], \quad s_{2}\left[\begin{array}{ll} 2 & 1 \\ 1 & 4 \end{array}\right] . \end{array} \]