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Which of the following would contain the translated Java byte code for a program named Demo?

Internally, the central processing unit (CPU) consists of two parts which are ________.

In the following Java statement, what value is stored in the variable name?String name = “John Doe”;

Consider the function holes.jpg  a) State the x-coordinate corresponding to any holes in the graph. You only need to give the x-value(s). If there is no hole in the graph, type “none”. Hole when x = [BLANK-1] b) Type the equation(s) of any vertical asymptote(s) for the graph of f(x).  Vertical asymptote(s): [BLANK-2] c) Type the equation of any horizontal asymptote for the graph of f(x). Horizontal asymptote: [BLANK-3] You are NOT required to show work for this problem.

Consider the polynomial function below: graph poly.jpg  a)  The degree of the polynomial is: [BLANK-1] b) The x-intercept(s) where the graph crosses the x-axis is/are: [BLANK-2] c) The x-intercept(s) where the graph touches the x-axis and turns around is/are: [BLANK-3] d)  Sketch the graph on your paper and label the question number. Your sketch of the graph is the only thing that you are required to write down for this question. When I grade the graphs, I will be looking for: x-intercepts that are accurately plotted correct behavior of the graph at each intercept as described in parts b and c correct end behavior. 

Use long division to divide:  long division A.jpg  The quotient is: [BLANK-1] The remainder is: [BLANK-2] NOTE: You should type your answers in the blanks above as something like x^3 + x^2 + 1. However, you are also required to show your work for this problem. Please clearly label the problem number. You should scan and upload your work after you have completed all of the problems on this exam.

You ARE required to show work for this question.  Use synthetic division to state the quotient and remainder: synth div.jpg Quotient: [BLANK-1] Remainder: [BLANK-2] 

Write the equation for a rational function whose graph has the following characteristics: vertical asymptotes at x = 2 and x = -4 horizontal asymptote at y = 0 x-intercept (1, 0) Type your answer below. You are NOT required to show supporting work for this problem.

Fasciculations on the chin, hollow cheeks, difficulty articulating labial consonants

Partial R code and the output is provided below, fill in the blanks in the code.vector_1