Find the truth of the premises of the following argument. Then assess the strength of each argument and the truth of its conclusion. Premise: Michelangelo, Manet, Monet, Modigliani, Munch, and Miró were great painters. Conclusion: Painters with names that begin with $\mathrm{M}$ are great.

Sketch. the graph of $f(x)=-(x+7)(x+4)^{3}(x)(x-2)$ without using a graphing calculator. Do not scale your axes, but be sure to label the important points. Describe the end behavior.

Solve. Express irrational solutions in simplest radical form. If the equation has no solution, write "no solution." $6 x^{2}-18=0$

Given sentence below refers to a numbered sentence in the passage. Write the letter of the choice that gives the sentence a meaning that is closest to the original sentence.
__________ The da Vinci robot is never _______ a surgeon's commands.
a. inattentive to
b. aware of
c. picky about
d. excited by

Muchas personas que predicen el futuro creen que el robot será uno de los ____ tecnológicos más importantes del siglo. a. avances

Two robots participate in a joke contest. Each one is designed to produce a certain number of jokes per day. The two robots write for two days straight and a quarter of their jokes, 150, are accepted to the contest. One robot decides to keep working for an extra day and increases their total number of jokes written to 720. How many jokes did each robot write per day?

The position of the stylus tip $A$ is controlled by the robot shown. In the position shown, the stylus moves at a constant speed $u=180$ mm/s relative to the solenoid $B C$. At the same time, arm $C D$ rotates at the constant rate $\omega_2=1.6 \mathrm{rad} / \mathrm{s}$ with respect to component $D E G$. Knowing that the entire robot rotates about the $X$ axis at the constant rate $\omega_1=1.2 \mathrm{rad} / \mathrm{s}$, determine $(a)$ the velocity of $A,(b)$ the acceleration of $A$.

Graph and analyze each function. Describe the domain, range, intercepts, end behavior, continuity, and where the function is increasing or decreasing. $f(x)=x^{-\frac{2}{3}}$

Quadrilateral ABCD is a parallelogram with vertices A=(1,2), B=(3,8). C=(9,10), and D=(x, y). Find the values of x and y. (Hint: $\overrightarrow{AB}=\overrightarrow{DC}$.)

Using the double argument properties, prove algebraically that the graph of $y=\sin x \cos x$ is a sinusoid.

Steam is contained in a closed rigid container. Initially, the pressure and temperature of the steam are $15 \mathrm{bar}$ and $240^{\circ} \mathrm{C}$, respectively. The temperature drops as a result of heat transfer to the surroundings. Find the pressure at which condensation first occurs, in bar, and the fraction of the total mass that has condensed when the temperature reaches $100^{\circ} \mathrm{C}$. What percentage of the volume is occupied by saturated liquid at the final state?

Water, initially saturated vapor at 4 bar, fills a closed, rigid container. The water is heated until its temperature is $400^{\circ} \mathrm{C}$. For the water, determine the heat transfer, in kJ per kg of water. Kinetic and potential energy effects can be ignored.

The overall tone of the first passage is best described as A. concerned. B. optimistic. C. dolorous. D. apologetic. E. timid.

Solve the nonlinear inequality. Express the solution using interval notation, and graph the solution set.

$$\frac{4 x}{2 x+3}>2$$