Graphing Exponential Functions Worksheet

Graphing Exponential Functions Worksheet

<p>Name______Date______Period______</p><p>GRAPHING EXPONENTIAL FUNCTIONS WORKSHEET</p><p>Match each function with its graph.</p><p>1. f( x )= 2x 2. f( x )= - 2x 3. f( x )= 4( 2x )</p><p>1 1 4. f( x )= ( 2x ) 5. f( x )= - ( 2x ) 6. f( x )= - 4( 2x ) 2 2</p><p>A. B. C.</p><p>D. E. F.</p><p> y Graph each function. Label two points.</p><p>7. f( x )= 2x + 2</p><p>Domain: Range: x</p><p>Parent function and transformations: </p><p> y</p><p>8. f( x )= 3x-1</p><p>Domain: Range:</p><p> x Parent function and transformations: y</p><p>9. f( x )= 2x-2 - 1</p><p>Domain: Range: x</p><p>Parent function and transformations:</p><p> y</p><p>10. f( x )= - 2x+1 - 3</p><p>Domain: Range: x Parent function and transformations:</p><p> y</p><p>11. f( x )= - (3x+1 ) + 2</p><p>Domain: Range:</p><p> x Parent function and transformations:</p><p> y</p><p> x 骣1 f( x )=琪 - 3 12. 桫2</p><p>Domain: Range: x Parent function and transformations:</p><p> y</p><p> x-2 骣1 f( x )= 3琪 + 1 13. 桫2</p><p>Domain: Range: x Parent function and transformations: 14. A cup of green tea contains 35 milligrams of caffeine. The average teen can eliminate approximately 12.5% of the caffeine from their system per hour. a) Write an exponential function to represent the amount of caffeine remaining after drinking a cup of green tea.</p><p> b) Estimate the amount of caffeine in a teenager’s body 3 hours after drinking a cup of green tea.</p><p>15. From 1990 to 2000, the population of California can be modeled by P = 29,816,591(1.0128)t where t is the number of years since 1990. Estimate the population in 2007.</p><p>16. You buy a new car for $22,500. The value of the car decreases by 25% each year. Write an exponential decay model giving the car's value V (in dollars) after t years. What is the value of the car after three years?</p><p>17. A virus spreads through a network of computers such that each minute, 25% more computers are infected. If the virus began at only one computer, find the model for this situation and find the number of computers affected after 40 minutes.</p>

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