1=(x^2)/(225-x^2)

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Solution for 1=(x^2)/(225-x^2) equation:


D( x )

225-x^2 = 0

225-x^2 = 0

225-x^2 = 0

-1*x^2 = -225 // : -1

x^2 = 225

x^2 = 225 // ^ 1/2

abs(x) = 15

x = 15 or x = -15

x in (-oo:-15) U (-15:15) U (15:+oo)

1 = (x^2)/(225-x^2) // - (x^2)/(225-x^2)

1-((x^2)/(225-x^2)) = 0

(-1*x^2)/(225-x^2)+1 = 0

(-1*x^2)/(225-x^2)+(1*(225-x^2))/(225-x^2) = 0

1*(225-x^2)-1*x^2 = 0

225-2*x^2 = 0

(225-2*x^2)/(225-x^2) = 0

(225-2*x^2)/(225-x^2) = 0 // * 225-x^2

225-2*x^2 = 0

-2*x^2 = -225 // : -2

x^2 = 225/2

x^2 = 225/2 // ^ 1/2

abs(x) = (225/2)^(1/2)

x = (225/2)^(1/2) or x = -(225/2)^(1/2)

x in { (225/2)^(1/2), -(225/2)^(1/2) }

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