0,2666=(t1-298)/t1

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Solution for 0,2666=(t1-298)/t1 equation: 


D( t )

t^1 = 0

t^1 = 0

t^1 = 0

t = 0

t in (-oo:0) U (0:+oo)

0.2666 = (t^1-298)/(t^1) // - (t^1-298)/(t^1)

0.2666-((t^1-298)/(t^1)) = 0

0.2666-((t-298)/t) = 0

(-1*(t-298))/t+0.2666 = 0

(-1*(t-298))/t+(0.2666*t)/t = 0

0.2666*t-1*(t-298) = 0

298-0.7334*t = 0

(298-0.7334*t)/t = 0

(298-0.7334*t)/t = 0 // * t

298-0.7334*t = 0

298-0.7334*t = 0 // - 298

-0.7334*t = -298 // : -0.7334

t = -298/(-0.7334)

t = 406.32669757

t = 406.32669757

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