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4.3 - 4.6 Quiz

Last updated over 5 years ago

25 Nsɛmmisa

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20.

The table shows the number of days you keep a rented movie before returning it and the total cost of renting the movie. Find the rate of change in cost with respect to time and interpret its meaning.

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1.

I predict that I will receive a _% because ________________.

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2.

Find the slope of the line.

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3.

Find the slope of the line.

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4.

Find the slope of the line.

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5.

Graph the Equation: y = 2x + 3

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6.

Graph the Equation: 2x - 5y = 10

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7.

Graph the Equation: y - 3 = 1/2 (x + 3)

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8.

Graph the Equation: y = x

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9.

Graph the Equation: 2x + 5y = 5

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10.

Graph the Equation: y + 1 = 4x

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11.

Write the Equation in Slope-Intercept Form: m = 2 through (0, -4)

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12.

Write the Equation in Slope-Intercept Form: Through (8, 3) and (4, 1)

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13.

Write the Equation in Point-Slope Form: m = 8 through (1, -12)

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14.

Write the Equation in Point-Slope Form: Through (2, 1) and (19, 4)

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15.

Write the Equation in Standard Form: m = 6 through (1, 9)

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16.

Write the Equation in Standard Form: Through (1, -3) and (-5, 7)

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17.

Find the slope of the line passing through the points given: (1, 3) and (3, -2)

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18.

Find the slope of the line passing through the points given: (-3, -2) and (-3, 6)

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19.

Find the missing coordinate so that the line passing through the points has the given slope: (8, 1) , (x, 7) , m = -1/2

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21.

Your family wants to go to a movie. The snacks snuck in my your mom cost $20. Tickets are $9 each. Write an equation that gives the cost of going to the movie as a function of the number of tickets purchased.

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22.

Find the cost of going to the movie if 6 people are going.

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23.

You download 6 albums and 3 movies with an iTunes Gift card you got for your 14th b-day. The total cost was $106.83. Write an equation that represents the situation.

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24.

Find the cost of the albums if the movies were $16 each.

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25.

BONUS: Two lines are parallel if they have the same slope. Find the value of x so the lines through the two sets of points are parallel: (3, -2) and (1, 5); (-3, x) and (1, 4)