HW: Interpreting Graphs of Proportional Relationships - Regina Sapienza | Library

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Select all that apply

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The number of gallons bought (is or is not) _______ proportional to the cost. The constant is _______.

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(10,30) means 
_______ per 10_______ .

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Using the unit rate or constant, write an equation using y=kx._______ 

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The number of miles driven (is or is not)_______ proportional to the amount of time. The constant is _______.

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Using the unit rate or constant, write an equation using y=kx._______ 

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(2,100) means 
100_______ per 2_______ .

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(5,250) means
250_______per _______ 

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(1,50) means
_______ per 1_______ 

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The number of cookies (is or is not) _______ proportional to the cost. The constant is _______ 

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Using the unit rate or constant, write an equation using y=kx._______ 

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(0,0) 
means

$0 for _______ 

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(1, 0.50) means
$0.50 per _______ 

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The number of blocks walked (is or is not) _______ proportional to the time. The constant is _______ .

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Using the unit rate or constant, write an equation using y=kx._______ 

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(0,0) means
0_______ per_______ 

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The point that represents the unit rate is _______ 

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The number of milkshakes (is or is not) _______ proportional to the profit. The constant is _______ 

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Using the unit rate or constant, write an equation using y=kx._______ 

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(0,0) means
You will make a profit of_______  per _______ 

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What does the unit rate (constant) mean?
_______ milkshake costs _______ 

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The point that represents the unit rate is _______ . 