During one test on the car, a point on the tire has a minimum height of 30 cm, a maximum height of 110 cm, and is spinning constantly at 5 rotations per 1 second. A point on the tire can be model by the equation h=acos b(t-c)]+d where h represents the height of the point, in cm, and t represents time, in seconds. If the point starts at the minimum, then the partial graph below shows a sinusoidal function that could model the height of the point at different times in the rotation.

Q: Sketch the graph of the curve

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A: To discuss about graphing utility.

Q: There is a parabola which has a minimum where the two lines 3x+6y-1=0 and 2x+ y-2=0 intersect. The…

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Q: Find an equation of the parabola with vertex (5,-5) and directrix y=-3   .

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Q: Find all hyperbolic lines that passes through i +1 and parallel to the y-axis.

A: Find all hyperbolic lines that passes through i+1 and parallelto the y-axis.

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Q: Find the coordinates of the point on the parabola y = x² which is closest to the point (3, 0).

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Q: 3) y = Vx – 5 4) y= Vx - 4

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Q: Determine what is the minimum distance from the origin to the line  y=-2x+5

A: topic - distance of line from origin

Q: o. y = x2 - 4 y-Interoept ( X-Intercept ( ) and (, )

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A: Let's find standard equation of a parabola.

Q: Draw the Graph of the following equations: a) Y = 2x - 5 b) Y = ½ x^2 + 1

A: To draw the graph of the following equations.1 y=2x-52 y=12x2+1

Q: Use a graphing device to graph the curve x = y4 - 3y2

A: Given curve:

Domain

In simple mathematics terms, a domain is defined as the space on which all the possible inputs for the function will lie. It can also be expressed as a set of departures for the required function.