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If the graph of the quadratic function h is shifted vertically 3 units upward, then reflected in the x-axis, and then shifted horizontally 5 units to the left, the resulting graph is the parabola f(x) = x2. What is the rule of the function h?
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I'm going to assume that by "rule of h(x)" you mean the equation: If f(x) is shifted 3 up, then h(x) + 3. Reflected on the x-axis, -(h(x) + 3). Shifted horizontal 5 left is -h(x+5) +3. \[h(x) =-(x +5) ^{2} + 3\] ps. I'm assuming f(x) = x2 means x squared
actually the correct answer is \[-(x-5)^{2}-3\]
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