I have been trying to find an equation that will rotate a quadratic equation about it’s vertex.
The value (of rotation) is at this point unknown and arbitrary given that I am trying to discover a parabolic curve with very specific properties.
So far I have been trying to manipulate y=a-(x-h)^2 +k empirically in order to answer a critical design question.
Is anyone able to answer this question; How to trigonometrically rotate y=a-(x-h)^2 +k about it’s vertex? (or in fact is it possible?)
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I have been trying to find an equation that will rotate a quadratic equation about it’s vertex.
The value (of rotation) is at this point unknown and arbitrary given that I am trying to discover a parabolic curve with very specific properties.
So far I have been trying to manipulate y=a-(x-h)^2 +k empirically in order to answer a critical design question.
Is anyone able to answer this question; How to trigonometrically rotate y=a-(x-h)^2 +k about it’s vertex? (or in fact is it possible?)