If the ... (pick an animal from the table) can run at . .. maintain its top speed for... (state time), as shown in the following calculation: (state top speed and distance), then it can In this time, a person running at 10 mph could run . . . (state time), as shown by this calculation: If the animal can run ... (state distance) and the person can run... (state distance) in this time, then the person needs to be at least... (calculate safe distance) from the animal to be safe. Repeating this process for the remaining animals, we get the head starts shown in the following table. TOP SPEED DISTANCE AT TIME AT TOP HEAD START ANIMAL ТОP SPEED 1 mile (MPH) SPEED NEEDED Polar bear 20 Black bear 25 2 miles Lion 30 48 meters Moose 35 400 meters Rhinoceros 35 100 meters From the table, we can see that you would need the greatest head start if you were running from...(state animal). Lion The distance run by ... (state chosenamimal from_table) can be modeled by the equation . .. (state equation and define variables). The person's distance run can be modeled by the equation . .. (state equation and define variables). The slopes of the lines represent . . (explain slopes). The y-intercepts ... (explain y-intercepts). From the graph of these two functions shown below, we can see that the lines intersect at ...(state intersection and explain its significance). (show graph) A...(choose another animal not given in the table) can run at a top speed of...(state top speed and distance). Thus you would need a head start of...(calculate and state the head start).
If the ... (pick an animal from the table) can run at . .. maintain its top speed for... (state time), as shown in the following calculation: (state top speed and distance), then it can In this time, a person running at 10 mph could run . . . (state time), as shown by this calculation: If the animal can run ... (state distance) and the person can run... (state distance) in this time, then the person needs to be at least... (calculate safe distance) from the animal to be safe. Repeating this process for the remaining animals, we get the head starts shown in the following table. TOP SPEED DISTANCE AT TIME AT TOP HEAD START ANIMAL ТОP SPEED 1 mile (MPH) SPEED NEEDED Polar bear 20 Black bear 25 2 miles Lion 30 48 meters Moose 35 400 meters Rhinoceros 35 100 meters From the table, we can see that you would need the greatest head start if you were running from...(state animal). Lion The distance run by ... (state chosenamimal from_table) can be modeled by the equation . .. (state equation and define variables). The person's distance run can be modeled by the equation . .. (state equation and define variables). The slopes of the lines represent . . (explain slopes). The y-intercepts ... (explain y-intercepts). From the graph of these two functions shown below, we can see that the lines intersect at ...(state intersection and explain its significance). (show graph) A...(choose another animal not given in the table) can run at a top speed of...(state top speed and distance). Thus you would need a head start of...(calculate and state the head start).
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter5: Inverse, Exponential, And Logarithmic Functions
Section5.6: Exponential And Logarithmic Equations
Problem 53E
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