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Ax2 + bx + c = y How is "a" connected to the 2nd difference sequence?

Ax2 + bx + c = y How is "a" connected to the 2nd difference sequence?-example-1
User Jim Neath
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1 Answer

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20 votes

In the sequence given below,.


-4x^2+30x+74=y

In relation to the general equation of a quadratic formula,


ax^2+bx+c=y

Where, a, is the cofficient of x^2,

b is the coeffient of x and,

c is constant,

Relating the two equations,


\begin{gathered} a=-4 \\ b=30\text{ and,} \\ c=74 \\ ax^2+bx+c=y \\ -4x^2+30x+74=y^{}^{} \end{gathered}

Hence, a = -4 in the sequence.

User Aurath
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