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find the values of s for which the quadratic equation x^2-2(s-3)x+(s^2-4s-5)=0 has real roots
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for real roots, the discriminant \(b^2-4ac \ge 0\) can you find a,b,c for this ?
how would you find the values of a, b and c?
compare \(x^2-2(s-3)x+(s^2-4s-5)=0 \) with \(ax^2+bx+c=0\)
i dont understand, would the b value be 2(s-3)x?
'b' is the co-efficient of x so, b = -2(s-3)
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oh, so what about for a then? would be 1 because its x^2?
or would it be 0?
ax^2 ---->1x^2 --->a=1
oh yeah
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