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For the following quadratic function, (a) find the vertex, the axis of symmetry, and the maximum or minimum function value, and (b) graph the function.

h(x) =1/2x^2-2x+13/2

1 Answer

7 votes

a)


\displaystyle x_0=-(b)/(2a) =(2)/(2*(1)/(2) ) =2\\\\y_0=(1)/(2) *2^2-2*2+(13)/(2) =(9)/(2) \\\\\text{vertex:}\: (2;(9)/(2) )= > \text{axis of symmetry:}\:x=2


y_(min)=(9)/(2) (\text{because }a=(1)/(2) > 0)\\\\y_(max)=\infty

b) on photo

For the following quadratic function, (a) find the vertex, the axis of symmetry, and-example-1
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User Aboyko
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