Madelyn is in the business of manufacturing phones. She must pay a daily fixed cost to rent the building and equipment, and also pays a cost per phone produced for materials and labor. The labor and materials cost \( \$ 100 \) for each phone manufactured, and the total cost of producing 8 phones in a day would be \( \$ 1500 \). Write an equation for \( C \), in terms of \( p \), representing total cost, in dollars, of producing \( p \) phones in a given day.

\( \left. \begin{array} { | c | c } \hline 0 . \overline { 3 } & { \frac { 5 } { 99 } } \\ \hline - 0.698 & { \sqrt { 3 } } \\ \hline \end{array} \right. \)

Скласти рівняння кола, яке дотикається до осі абсцис в точці \( \mathrm{B}(2 ; 0) \mathrm{i} \) троходить через точку \( \mathrm{A}(-1 ; 3) \).

Qual è il risultato dell'operazione \( 2+\frac{3}{100} \) ? (A) \( \frac{5}{100} \) (B) \( \frac{3}{50} \) (C) 2,3 (D) 2,03

An element has the following electron configuration: \( 1 s^{2} 2 s^{2} 2 p^{3} \). The name of this element is:

manufacturer 20 minutes to assemble model \( B \) and 10 minutes to package it. In a given week, the total available time for assembling is 3200 minutes, and the total available time for packaging is 960 minutes. Model \( A \) earns a profit of \( \$ 10 \) for each unit sold and model B earns a profit of \( \$ 8 \) for each unit sold. Assuming the manufacturer is able to sell as many models as it makes, how many units of each model should be produced to maximize the profit for the given week? Note that the ALEKS graphing calculator can be used to make computations easier. Model A: \( \square \) unit(s) Model B: \( \square \) unit(s)