How to find the stationary point of inflection if we know two points on the graph of y= a(x-h)^3 + k: (-4,0) , (0,28) where 'a'(which is the dilation is equal to 1
I found the two equations k=28+h^3 and k= - (-4-h)^3
But I don't know how to find k by using both equations
If the above equations are correct than solving this system of equations is fairly easy. k=28+h^3 k= - (-4-h)^3 Thus 28+h^3= - (-4-h)^3 Now expand the bracket: (-4-h)^3=-64 -3*16h-3*4h^2- h^3 so - (-4-h)^3=h^3+12h^12+48h+64 28+h^3= - (-4-h)^3 becomes 28+h^3=h^3+12h^12+48h+64 Can you continue now?
Why is it to the power of 12
That is a misprint, it should be 2
28+h^3=h^3+12h^2+48h+64
So basically u use quadratic equation to find the values
Yep as h^3 cancels
Thanks andras I appreciate your help bro
No problem
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