Use technology to find points and then graph the function \( y=\sqrt{x}+5 \) following the instructions below. Plot at least four points with integer coordinates that fit on the axes below. Click a point to delete it.

Use the change of base formula to evaluate \( \log _{7} 8 \) with your calculator. Round your answer to the nearest thousandth. \( \log _{7} 8= \)

The logarithmic function \( \boldsymbol{y}=\log _{3}(\boldsymbol{x}-2) \) has a vertical asymptote at \( \boldsymbol{x}=\square \), an x-intercept at \( (\square, 0) \), and domain \( \square \)

\begin{tabular}{l} Is the series defined by \\ \( \sum_{k=1}^{12}[-2+(k-1) 5] \) arithmetic, \\ geometric, infinite or none of the above? \\ arithmetic \\ \hline geometric \\ \hline infinite \\ \hline none of the above \end{tabular}

\( \frac{\sqrt{164+\sqrt{25}}}{\sqrt{140+\sqrt{16}}} \) işleminin sonucu kaçtır? \( \begin{array}{llll}\text { (A) } \frac{14}{13} & \text { B) } \frac{13}{12} & \text { C) } \frac{7}{6} & \text { D) } \frac{17}{12}\end{array} \)

Convert the complex number, \( z=2 \) cis \( \left(\frac{3 \pi}{2}\right) \), from polar to rectangular form. Enter your answer as \( a+b i \).