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MATH HELP PLEASE:
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\[y=a(x-h)^2+k\] to find axis of symmetry put x-h=0 x=h axis of symetry is x=h where (h,k) is vertex.
Ok so what do i do because i have no idea where to start
for f(x) \[f(x)=-4(x-8)^2+3\] compare with \[y=a(x-h)^2+k\] x-h=?
put x-8=0 axis of symmetry is x=8
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vertex for h(x)=?
Ok so the axis of symmetry for f(x) is x = 8
yes
do you know the vertex of h(x)?
No sir
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it is the highest point of h(x),which has coordinates (3,2) so axis of symmetry is x=3
Ohhh ok now i see
So question does x = 8 and x = 3 split each one of their functions in half?
for f(x),it is x=8 and for h(x) ,it is x=3
Ok thanks but we need to tell an explanation on how we got the answers
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Nvm i got it thanks for the help
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