The Student Room Group
Reply 1
The general form is ax^2 + bx + c

so in this equation:

a=1
b= -2b
c = b^2

then can you see where to go?
Reply 2
2^1/2
The general form is ax^2 + bx + c

so in this equation:

a=1
b= -2b
c = b^2

then can you see where to go?

Not really :confused:
Reply 3
is it the letters that are confusing you? how about if we said the discriminant was

B^2-4AC

and

A=1
B=-2b
C=b^2
Reply 4
The Muon
is it the letters that are confusing you? how about if we said the discriminant was

B^2-4AC

and

A=1
B=-2b
C=b^2

would it =0 then?
4b^2-4b^2
(roots are real and equal)
:confused:
Reply 5
Quadratic equations are generalised in the form ax^2+bx+c=0. The quadratic formula is
The discriminant is b^2-4ac. As you can see from the formula, it is not possible to get a real solution if b^2-4ac is negative because you have to square root it and you cant square root negative numbers (yet). So now, you just take the values of a, b and c and subsitute into the discriminant and if it is negative, then the equation has no real roots. did that help?
Reply 6
roosel4
would it =0 then?
4b^2-4b^2
(roots are real and equal)
:confused:


Yes, it would.

You might find it helpful to consider (x - b)^2
Reply 7
timotiis
Yes, it would.

You might find it helpful to consider (x - b)^2

:smile:

Thanks for that

I'll rep you ASAP

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