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Can someone help me find the vertex, axis of symmetry, maximum/minimum value, and the range of this standard form quadratic function?
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\[y=-x ^{2}+2x+1\]
Hi, for this equation: y=−x^2+2x+1 to find the vertex, follow the rule b/2a 2x/2(x) or -2x/2(-x), which is equal to 1. the x value is 1, and to find the y value, plug x=1 into the original equation. y=(1-1)^2+2 = 2 so x=1 and y=2, making the vertex (1,2) the axis of symmetry is equal to the x value, meaning x=1 that also means that the max/min value is 1 and since d (domain) is \[d=-\infty,\infty \] that means with the y value, the range is \[r=-\infty,2\]
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