(t^2+4t+5)/(t^2+8t+7)

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Solution for (t^2+4t+5)/(t^2+8t+7) equation:


D( t )

t^2+8*t+7 = 0

t^2+8*t+7 = 0

t^2+8*t+7 = 0

t^2+8*t+7 = 0

DELTA = 8^2-(1*4*7)

DELTA = 36

DELTA > 0

t = (36^(1/2)-8)/(1*2) or t = (-36^(1/2)-8)/(1*2)

t = -1 or t = -7

t in (-oo:-7) U (-7:-1) U (-1:+oo)

(t^2+4*t+5)/(t^2+8*t+7) = 0

t^2+4*t+5 = 0

t^2+4*t+5 = 0

DELTA = 4^2-(1*4*5)

DELTA = -4

DELTA < 0

1 = 0

t^2+8*t+7 = 0

t^2+8*t+7 = 0

DELTA = 8^2-(1*4*7)

DELTA = 36

DELTA > 0

t = (36^(1/2)-8)/(1*2) or t = (-36^(1/2)-8)/(1*2)

t = -1 or t = -7

(t+7)*(t+1) = 0

1/((t+7)*(t+1)) = 0

t belongs to the empty set

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