Virtual DJ 8.3.0 Crack keygen [BETTER]
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If $x^2+x=y^2$, find the value of $xy$
If $x^2+x=y^2$, then find the value of $xy$
In this question, I tried to split the equation into $x= \pm y$ and then try to combine them.
The only way I can approach this would be if I find the solution to this one: $\displaystyle\frac{x^2+x}{2x}=\frac{y^2+y}{2y}$
$\displaystyle \implies 2x+x=2y+y$
$\displaystyle \implies x-y=x+y$
A solution to this one has been given in the answer key. But, please suggest the best and most logical solution to this question.
A:
If $$x^2+x=y^2 \Rightarrow
x(x+1)=y^2 \Rightarrow x+x=y^2 \Rightarrow
2x=y^2$$
Therefore
$$x=\frac{y^2}2 \Rightarrow xy=\frac{y^3}2 \Rightarrow xy=\frac{x^2+x}2=\frac{x^2}2+\frac{x}2=\frac{x^2}2+\frac12$$
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