Provide an appropriate response.The height of an object thrown in the air depends on the time since it has been thrown. For a particular situation the height in meters of an object after t seconds can be represented by h(t) = 20t - 4.9t2.(a)What is the height of the object if the time is x seconds?(b)If the time is increased by 2 seconds, how much higher is the object?(c)How much higher is the object per second increase?(d)If the time is increased by h, how much higher is the object?(e)How much higher is the object per unit increase?

What will be an ideal response?


(a)20x - 4.9x2 meters
(b)-19.6x + 20.4 meters
(c)-9.8x + 15.1 meters
(d)-9.8hx + 20h - 4.9h2 meters
(e)-9.8x + 15.1 meters

Mathematics

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Solve.A common equation used in business is a demand equation. It expresses the relationship between the unit price of some commodity and the quantity demanded. In the demand equation  for a certain style of calculator, p is the price per calculator in dollars and x is the quantity demanded in thousands. Find the demand for the calculator if the price is $5 per calculator.

A. 61 thousand units
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Find the indefinite integral. ? ?

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Find the range of the given function.f(x) = 3x2 + 30x + 74

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Mathematics