Random Phenomenon: The amount of paint required to paint a wall depends largely on the material of the wall. Usually, one liter of paint is enough to cover 15 to 16 square meters of polished wooden wall. Measure the area of a wooden wall that you can paint with one liter of paint. Step 3 of 3 : What is the minimum value of the random variable \( X \) ? Input 'NoMin' If the minimum does not exist.

GRAMMAR QUIZ 4: COMMA SPLICES \& FUSED SENTENCES Directions: Choose the correct way to fix the underlined problem in each item. Fill out THE ANSWER SHEET and submit that to this folder. 1. Lorna did not last long in Mr. Wolcott's busy office, her long fingernails made accurate typ impossible, and her abrasive manner scared away too many potential clients. A. office her B. office, because her C. office. Her

Power is defined as the sensitivity to _-_-_-

omplete the square to identify the vertex of \( y=x^{2}-16 x+14 \)

Find the points of inflection of the graph of the function. (If an answer does not exist, enter DNE.) \[ f(x)=\frac{1}{3} x^{4}+2 x^{3} \] \( (x, y)=(\quad) \) smaller \( x \)-value \( (x, y)=(\quad \) larger \( x \)-value Describe the concavity. Concave upward: \( (-\infty,-3) \cup(0, \infty) \) \( (-\infty, 0) \cup(3, \infty) \) \( (0,3) \) none of these Concave downward: \( (-\infty,-3) \cup(0, \infty) \) \( (-\infty, 0) \cup(3, \infty) \) \( (-3,0) \) none of these

6. Find all the solutions to \( 2 \cos (2 x)-1=0 \) on \( 0 \leq x<2 \pi \)