Let y represent the total cost of publishing a book (in dollars), Let $$ x $$ represent the number of copies of the book printed. Suppose that $$ x $$ and $$ y $$ are related by the equation $$ 25 x+1150=y $$, Annaleigh Answer the questions below. $$ \begin{array}{l} ext { Note that a change can be an increase or a decrease, } \ ext { For an increase, use a positive number, For a decrease, use a negative number. } \ ext { what is the change in the total cost for each book printed? }\end{array} $$ what is the coss to get started (before any books are printed)?

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Let y represent the total cost of publishing a book (in dollars), Let $$ x $$ represent the number of copies of the book printed. Suppose that $$ x $$ and $$ y $$ are related by the equation $$ 25 x+1150=y $$, Annaleigh Answer the questions below. $$ \begin{array}{l}	ext { Note that a change can be an increase or a decrease, } \ 	ext { For an increase, use a positive number, For a decrease, use a negative number. } \ 	ext { what is the change in the total cost for each book printed? }\end{array} $$ what is the coss to get started (before any books are printed)?

UpStudy AI · Accepted Answer

1. The equation given is 
   $$
   25x + 1150 = y.
   $$
2. The coefficient of $$ x $$ tells us the change in the total cost for each additional book printed. Since the coefficient is $$ 25 $$, the total cost increases by $$ 25 $$ dollars for each book printed.
3. The constant term $$ 1150 $$ represents the fixed cost or the cost to get started before any books are printed.

Thus, the change in the total cost for each book printed is $$ 25 $$ dollars, and the cost to get started is $$ 1150 $$ dollars.
The cost increases by \$25 for each book printed, and the initial cost to start is \$1,150.

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