Print Activity for ALGEBRA
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Algebra Print Activity
As you work through the Video Interactive, answer the following questions.
1. What do the variables R and n represent?
R = n =
2. a. How many records did the DJ sell?
b. What is the cost per record? $
c. What is the equation relating R and n? =
d. Determine the revenue using your equation from the previous question. = ( ) Revenue = $
e. The graph drawn on the left side of the screen is called a
(bar/line/circle) graph and it appears(above/below) the $0 line.
f. What amount is labeled on the black bar? $ What quantity does it represent?
3. What do the variables T and n represent?
T = n =
4. a. How many records did the DJ produce?
b. What is the cost to produce each record? $
c. What is the cost of the DJ’s equipment? $
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d. What is the equation relating T and n? = +
e. Determine the total expenses using your equation from the previous question. = + ( )
Total Expenses = $
f. The new bar that appears on the graph drawn on the left side of the screen
appears (above/below) the $0 line.
g. What amount is labeled on the red bar? $ What quantity does it represent?
5. a. Complete the following statement.
Profit = - (Revenue/Expenses) (Revenue/Expenses)
b. Determine the DJ’s total profit by completing the equation. - Profit =
Profit = $
c. The graph animates to display a solid bar which represents the . This solid bar appears the (revenue/expenses/profit) (red/black) (above/below)
$0 line which indicates the profit is (positive/negative/zero) .
Using the Video Interactive as a guide, answer the following questions.
6. a. The DJ sells 50 records at $8 each. His revenue, R dollars, can be represented by the formula R = 8n, where n is the number of records sold. Determine the revenue using the equation.
R = 8n R = 8 ( )
Revenue = $ b. The DJ produced 50 records at a cost of $3 each and his equipment cost
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$62. His total expenses, T dollars, can be represented by the formula T = 62 + 3n, where n is the number of records produced. Determine the expenses using the equation.
T = 62 + 3n T = 62 + 3 ( )
Total Expenses = $
c. Determine the DJ’s total profit using the equation.
Profit = Revenue – Expenses Profit = -
Profit = $
d. The final animated graph would appear as a solid (red/black) bar (above/below)
the $0 line which indicates that the profit is(positive/negative/zero) .
7. a. The DJ sells 60 records at $4 each. His revenue, R dollars, can be represented by the formula R = 4n, where n is the number of records sold. Determine the revenue using the equation.
R = 4n R = 4 ( )
Revenue = $
b. The DJ produced 60 records at a cost of $7 each and his equipment cost $43. His total expenses, T dollars, can be represented by the formula T = 43 + 7n, where n is the number of records produced. Determine the expenses using the equation.
T = 43 + 7n T = 43 + 7 ( )
Total Expenses = $
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c. Determine the DJ’s total profit using the equation.
Profit = Revenue – Expenses Profit = -
Profit = $
d. The final animated graph would appear as a solid (red/black) bar (above/below)
the $0 line which indicates the profit is (positive/negative/zero) .
8. a. The DJ sells 50 records at $8 each. His revenue, R dollars, can be represented by the formula R = 8n, where n is the number of records sold. Determine the revenue using the equation.
R = 8n R = 8 ( )
Revenue = $
b. The DJ produced 50 records at a cost of $6 each and his equipment cost $100. His total expenses, T dollars, can be represented by the formula T = 100 + 6n, where n is the number of records produced. Determine the expenses using the equation.
T = 100 + 6n T = 100 + 6 ( )
Total Expenses = $
c. Determine the DJ’s total profit using the equation.
Profit = Revenue – Expenses Profit = -
Profit = $
d. The final animated graph would disappear to indicate that the profit is
(positive/negative/zero) .
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