A newspaper provided a "snapshot" illustrating poll results from 1910 professionals who interview job applicants. The illustration showed that \( 26 \% \) of them said the biggest interview turnoff is that the applicant did not make an effort to learn about the job or the company. The margin of error was given as \( \pm 3 \) percentage points. What important feature of the poll was omitted? Choose the correct answer. The point estimate The sample size The confidence level The confidence interval

Solve the problem. \( \begin{array}{ll}\text { 10) Find a conversion factor between square feet and square yards. Write it in three forms. } \\ \begin{array}{ll}\text { A) } 1 f t^{3}=(3 y d)^{3}=27 y d^{3} & \text { C) } 1 y d^{2}=(3 f t)^{2}=9 f t^{2} \\ \text { B) } 1 y d^{3}=(3 f t)^{3}=27 f t^{3} & \text { D) } 1 f t^{2}=(3 y d)^{2}=9 y d^{2}\end{array} \\ \text { 11) A field is } 120 \text { yards long and } 90 \text { yards wide. Find its area in square feet. }\end{array} \) 12) How many cubic inches are in 17 cubic feet?

Divide the polynomials. The form of your answer should either be \( p(x) \) or \( p(x)+\frac{k}{x+1} \) where \( p(x) \) is a polynomial and \( k \) is an integer. \( \frac{3 x^{3}+10 x^{2}+7 x}{x+1}= \)

V. Una recta pasa por los puntos \( A(2,1) \) y \( B(6,3) \) y otra recta pasa por \( A \) yol el punto \( (0, y) \). ¿Cuánto vale \( y \), si ambas rectas son perpendiculares?

(9) 4) Dentro de 11 años la edad de Pedro será la mitad del cuadrado de la edad que tenia hace 13 años. Calcula la edad de Pedro. \( (x+\square)=\frac{(x-\square)^{2}}{0} \rightarrow x^{2}-\square x+\square=0 \rightarrow x=\frac{\square \pm \sqrt{\square^{2}-4 \times \square}}{2} \rightarrow x=\frac{\square-\square}{2}=\frac{\square}{2}=0 \) Respuesta/ La edad de Pedro es \( \square \) años

\( y=x^{2}-2 x-5 \) gradient is 6