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DQ 1

Question 1

For this question, treat 'y' as an independent variable.


\begin{displaymath}
\frac{d}{dy} \left( ln(y) \right) = ? \nonumber
\end{displaymath}  

A.

\begin{displaymath}\frac{1}{y} \nonumber \end{displaymath}  

B.

\begin{displaymath}\frac{2}{y} \nonumber \end{displaymath}  

C.

\begin{displaymath}\frac{1}{2}  y^2 + 3 \nonumber \end{displaymath}  

D.

\begin{displaymath}4x \nonumber \end{displaymath}  

E.

\begin{displaymath} none  of  the  above  \nonumber \end{displaymath}  

Question 2

For this question, treat 'y' as an independent variable.

\begin{displaymath}
\frac{dy}{y}  =  ? \nonumber
\end{displaymath}  

A.

\begin{displaymath}\frac{2}{x} \nonumber \end{displaymath}  

B.

\begin{displaymath}d \left( ln(y) \right) \nonumber \end{displaymath}  

C.

\begin{displaymath}\frac{1}{2} e^{3y} \nonumber \end{displaymath}  

D.

\begin{displaymath}ln(x) \nonumber \end{displaymath}  

E.

\begin{displaymath} none  of  the  above  \nonumber \end{displaymath}  

Question 3

For this question, treat 'V' as in independent variable.

\begin{displaymath}
\int_{V_1}^{V_2} \frac{1}{V}  dV  =  ? \nonumber
\end{displaymath}  

A.

\begin{displaymath}ln(V_2) - ln(V_1) \nonumber \end{displaymath}  

B.

\begin{displaymath}ln ( V_2 - V_1) \nonumber \end{displaymath}  

C.

\begin{displaymath}ln \left ( \frac{V_2}{V_1} \right) \nonumber \end{displaymath}  

D.

\begin{displaymath}ln(Y) \nonumber \end{displaymath}  

E.

\begin{displaymath} none  of  the  above  \nonumber \end{displaymath}  

Question 4

For this question, treat 'V' as in independent variable.

\begin{displaymath}
\int_{V_1}^{V_2} \frac{dV}{V} =  ? \nonumber
\end{displaymath}  

A.

\begin{displaymath}ln(V_2) - ln(V_1) \nonumber \end{displaymath}  

B.

\begin{displaymath}ln ( V_2 - V_1) \nonumber \end{displaymath}  

C.

\begin{displaymath}ln \left ( \frac{V_2}{V_1} \right) \nonumber \end{displaymath}  

D.

\begin{displaymath}ln(Y) \nonumber \end{displaymath}  

E.

\begin{displaymath} none  of  the  above  \nonumber \end{displaymath}  

Question 5

For this question, treat 'V' as in independent variable.

\begin{displaymath}
\int_{V_1}^{V_2} d(ln(V))  =  ? \nonumber
\end{displaymath}  

A.

\begin{displaymath}ln(V_2) - ln(V_1) \nonumber \end{displaymath}  

B.

\begin{displaymath}ln ( V_2 - V_1) \nonumber \end{displaymath}  

C.

\begin{displaymath}ln \left ( \frac{V_2}{V_1} \right) \nonumber \end{displaymath}  

D.

\begin{displaymath}ln(Y) \nonumber \end{displaymath}  

E.

\begin{displaymath} none  of  the  above  \nonumber \end{displaymath}  




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THE BOSS 2014-08-27