Compute the assessed value for each property.

$$\begin{aligned} \begin{array}{lccc} \textbf{Market Value} && \textbf{Assessment Rate}\\ \$71,500 && 60\% \end{array} \end{aligned}$$

Define each of the following terms:

Proprietorship; partnership; corporation

Compute the assessed value for each property.

$$\begin{aligned} \begin{array}{lccc} \textbf{Market Value} && \textbf{Assessment Rate}\\ \$78,423 && 48\% \end{array} \end{aligned}$$

Companies that design furniture for elementary school classrooms produce a variety of sizes for kids of different ages. Suppose the heights of kindergarten children can be described by a Normal model with a mean of 38.2 inches and standard deviation of 1.8 inches. At least how tall are the biggest 10% of kindergarteners?

What is the difference between a sole proprietorship and a partnership?

In this exercise, determine any differences between the curves of the parametric equations. Are the graphs the same? Are the orientations the same? Are the curves smooth?

$$x=\cos \theta$$

$$y=2 \cos \theta+1$$

What happens to an existing partnership if a partner dies?

The charges and coordinates of two charged particles held fixed in an xy plane are $q_1 = -3.0 \mu C$, $x_1 = 3.5$ cm, $y_1 = 0.50$ cm, and $q_2 = -4.0 \mu C$, $x_2 = -2.0$ cm, $y_2 = 1.5$ cm. Find the direction of the electrostatic force on particle 2 due to particle 1.

After reading more about LLPs or interviewing local partners of an LLP, determine other advantages and disadvantages of an LLP.

Use the spinner below. Find the theoretical probability of landing on the given section(s) of the spinner.

$P$ (not purple)

Limestone $(C_aCO_3)$ decomposes upon heating to yield quicklime (CaO) and carbon dioxide. At what temperature is the decomposition pressure of limestone 1(atm)?

Verify the identity $\nabla \cdot(f(\nabla g \times \nabla h))=\nabla f \bullet(\nabla g \times \nabla h)$ for smooth scalar fields f , g , and h.

Define the term mutual agency when used to a partnership.

Find an appropriate parametrization for the given piecewise-smooth curve in $\mathbb{R}^3$. The intersection of the surfaces $y = x$ and $z = x^3$, from the point $(−3, −3, 9)$ to $(2, 2, 4)$