Y INTRO Here is one possible sequence to follow in your introduction: Begin with a general statement addressing the theme (the unpredictable nature of human impulse towards the natural world) b. Follow your opening statement with a more specific statement mentioning the writers and their works. c. Make the third sentence your thesis statement.

If it's not true that being Australian is necessary for being from Sydney then it's not true that being Peruvian is necessary for being from Lima. Let p represent "being Australian is necessary for being from Sydney" and q represent "being Peruvian is necessary for being from Lima." The compound statement written in symbolic form is

Let \( p \) and \( q \) represent the following simple statements: \( p \) : The stove is hot. \( q \) : This is an octopus. \( r \). I eat bananas. Write the following compound statement in its symbolic form. I eat bananas, if and only if the stove is hot and this is not an octopus. Write the symbolic form of the statement below.

Concept 2: Solving Inconsistent Systems and Systems of Dependent Equations For Exercises 23-30, solve the system using the substitution method. For systems that do not have one unique solution, also state the number of solutions and whether the system is inconsistent or the equations are dependent. (see Examples 3-4.)

implifica cada fracción h \( 7 \frac{27}{36} \) \( 9 \frac{4}{16} \) \( 11 \frac{10}{20} \)

\( \begin{array}{ll}\text { Ecuo } 1 & 2 x-4 y=5 \\ \text { Ecvoz } & 5 x+3 y=-2\end{array} \)