Chapter 5: Problem 6
Solve each system. $$\left\\{\begin{array}{rr} 2 x+y-2 z= & -1 \\ 3 x-3 y-z= & 5 \\ x-2 y+3 z= & 6 \end{array}\right.$$
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Chapter 5: Problem 6
Solve each system. $$\left\\{\begin{array}{rr} 2 x+y-2 z= & -1 \\ 3 x-3 y-z= & 5 \\ x-2 y+3 z= & 6 \end{array}\right.$$
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At a college production of \(A\) Streetcar Named Desire, 400 tickets were sold. The ticket prices were 8 dollar ,10 dollar, and 12 dollar, and the total income from ticket sales was 3700 dollar. How many tickets of each type were sold if the combined number of 8 dollar and 10 dollar tickets sold was 7 times the number of 12 dollar tickets sold?
write the partial fraction decomposition of each rational expression. $$ \frac{1}{x^{2}-c^{2}} \quad(c \neq 0) $$
will help you prepare for the material covered in the next section. Graph \(x-y=3\) and \((x-2)^{2}+(y+3)^{2}=4\) in the same rectangular coordinate system. What are the two intersection points? Show that each of these ordered pairs satisfies both equations.
Solve the system: $$\left\\{\begin{aligned} x+y+2 z &=19 \\ y+2 z &=13 \\ z &=5 \end{aligned}\right.$$ What makes it fairly easy to find the solution?
How can you verify your result for the partial fraction decomposition for a given rational expression without using a graphing utility?
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