Define (a) national identity, (b) ghetto, (c) Holocaust.

Let f and g be functions defined by f(x)=4x+2 and $g(x)=-x^{2}+3$. Find each function value. g(1)

Identify the following: Nazi Party, Nuremberg Laws, and Kristallnacht.

How does the location of Poland explain why its government was closely tied to that of the former Soviet Union?

Match each of the following types of companies with its definition.

$$\begin{matrix} \text{Types of Companies} & \text{Definitions}\\ \hline \text{1. \_\_\_\_\_ Service company} & \text{a. Purchases goods that are primarily in finished form for resale to customers.}\\ \text{2. \_\_\_\_\_ Merchandising company} & \text{b. Records revenues when providing services to customers.}\\ \text{3. \_\_\_\_\_ Manufacturing company} & \text{c. Produces the goods they sell to customers.}\\ \end{matrix}$$

What was the Holocaust? What methods did the Nazis use to carry out the Holocaust?

The limit is either a right-hand or left-hand Riemann sum $\sum f \left( t _ { i } \right) \Delta t.$ For the given choice of $t_i,$ write the limit as a definite integral.

$$\lim _ { n \rightarrow \infty } \sum _ { i = 1 } ^ { n } \left( \frac { i } { n } \right) ^ { 2 } \left( \frac { 1 } { n } \right) ; \quad t _ { i } = \frac { i } { n }$$

Find the vertex form for each quadratic function. Then find each of the following: (A) Intercepts (B) Vertex (C) Maximum or minimum (D) Range. $s(x)=-4 x^{2}-8 x-3$

Explain the importance of :

Aryan

Brahmanism

reincarnation

caste

Hinduism

karma

A new virus has just been declared an epidemic by health officials. Currently, 10,000 people have the disease and it is estimated that t days from now new cases will be reported at the rate of $R(t)=10 t e^{-0.1 t}$ people per day. If the fraction of victims who still have the virus t days after first contracting it is given by $S(t)=e^{-0.015 t},$ how many people will be infected by the virus 90 days from now? One year (365 days) from now? [Hint: Think of this as a survival/renewal problem.]

Air resistance: write a program to model the motion of a mass hanging from a spring. Add the statements necessary to plot graphs of K, U, and K+U vs. time. Use initial conditions that produce 1D vertical oscillations. Make sure that the plots generated by your program make sense. Have you included all potential energy terms?

How did the arrests of Freedom Riders in Mississippi begin a chain of decisions and actions that ultimately led to a near collapse of segregated busing?

Provide three reasons why nonhuman animals are

What made the sit-in strategy an effective form of protest?