Using the distance function s(t)

  1. 2)The function h(x)=−x2+6x models the path of water in a fountain in meters. The function represents the vertical distance, h
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  2. Function h(x)=-x^2+6x models the path of water in a fountain in meters. The function represents the VERTICAL distance, h, as a
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  3. The function h(x)=−x2+6x models the path of water in a fountain in meters. The function represents the vertical distance, h,
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  4. The distance away from the city of Bloomsfield is a function of time. The function D(h)=440-65h represents the distance in miles
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  5. The distance away from the city of Bloomsfield is a function of time. The function  D(h)=440−65hrepresents the distance in
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  6. The distance away from the city of Bloomsfield is a function of time. The function D(h)=440−65hrepresents the distance in
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  7. The distance away from the city of Bloomsfield is a function of time. The function D(h)=440−65hrepresents the distance in
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  8. The distance away from the city of Bloomsfield is a function of time. The function  D(h)=440−65hrepresents the distance in
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  9. The distance away from the city of Bloomsfield is a function of time. The function D(h)=440−65h represents the distance in
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  10. The distance away from the city of Bloomsfield is a function of time. The function D(h)=440−65h represents the distance in
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