(7/t)-2=4+7t

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Solution for (7/t)-2=4+7t equation:


D( t )

t = 0

t = 0

t = 0

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

7/t-2 = 7*t+4 // - 7*t+4

7/t-(7*t)-4-2 = 0

7/t-7*t-4-2 = 0

7*t^-1-7*t^1-6*t^0 = 0

(7*t^0-7*t^2-6*t^1)/(t^1) = 0 // * t^2

t^1*(7*t^0-7*t^2-6*t^1) = 0

t^1

7-7*t^2-6*t = 0

7-7*t^2-6*t = 0

DELTA = (-6)^2-(-7*4*7)

DELTA = 232

DELTA > 0

t = (232^(1/2)+6)/(-7*2) or t = (6-232^(1/2))/(-7*2)

t = (2*58^(1/2)+6)/(-14) or t = (6-2*58^(1/2))/(-14)

t in { (2*58^(1/2)+6)/(-14), (6-2*58^(1/2))/(-14)}

t in { (2*58^(1/2)+6)/(-14), (6-2*58^(1/2))/(-14) }

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