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minimum value of a quadratic is -d/4a or D/4a
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what are d,D ?
Discriminant, obviosly
both ?
Now ,yes
you mean D/4a or -D/4a ?
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ok
\[\huge \left| d \right|=\left| D \right|\]
y = ax^2+bx+c y' = 2ax +b y'=0 =2ax+b x= -b/2a plug this in y
your a is positive or negative ?
does it matter
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i mean i am asking y co-oridinate of vertex , = minimum value
for y = ax^2 +bx+c min value is c-b^2/4a = D/4a
for y = -ax^2 +bx+c min value is -c+b^2/4a =- D/4a
oh
D/4a
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my a is positive
sorry its reverse
-D/4a
for y = ax^2 +bx+c min value is c-b^2/4a = -D/4a
infact, irrespective of the value of a
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always -D/4a
that's what i was asking actually for hehe
:P
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