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23 June, 18:03

Identify the vertex, axis of symmetry, min/max value, and range of each. Y=-10x20x-15

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  1. 23 June, 18:27
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    I will assume you meant y=-10 (x^2) + 20x-15

    In which case to find the vertex you would do - b/2a

    So for this one that would be - 20/-20 which is just 1, that is the x value of the vertex so to find the y value you plug 1 into the equation and get 5 so the

    Vertex is (1,5)

    Since the a value is negative the equation will have a max value and that value will be the same as the y value of the vertex.

    Max value: y=5

    Axis of symmetry is the x value of the vertex

    Axis of symmetry: x=1

    The range is all possible y values so in this case it is from the y value of the vertex and down

    Range: y

    Domain is all possible x values which is all real numbers for every quadratic.

    In summary:

    Vertex is (1,5)

    Axis of symmetry: x=1

    Max value: y=5

    Range: y<5

    Domain: all real numbers
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