45/2t^(1/4)-(117/16t^(5/4))=0

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Solution for 45/2t^(1/4)-(117/16t^(5/4))=0 equation:


D( t )

t < 0

t < 0

t in <0:+oo)

(45/2)*t^(1/4)-((117/16)*t^(5/4)) = 0

(-117/16)*t^(5/4)+(45/2)*t^(1/4) = 0

45/2*t^(1/4)-117/16*t^(5/4) = 0

t_1 = t^(1/4)

45/2*t_1^1-117/16*t_1^5 = 0

45/2*t_1-117/16*t_1^5 = 0

9/2*t_1*(5-13/8*t_1^4) = 0

-13/8*t_1^4 = -5 // : -13/8

t_1^4 = 40/13

t_1^4 = 40/13 // ^ 1/4

abs(t_1) = (40/13)^(1/4)

t_1 = (40/13)^(1/4) or t_1 = -(40/13)^(1/4)

(9*t_1)/2 = 0

9/2*t_1 = 0 // : 9/2

t_1 = 0

t_1 = (40/13)^(1/4)

t^(1/4)-(40/13)^(1/4) = 0

1*t^(1/4) = (40/13)^(1/4) // : 1

t^(1/4) = (40/13)^(1/4)

t^(1/4) = (40/13)^(1/4) // ^ 4

t = 40/13

t_1 = -(40/13)^(1/4)

t^(1/4)+(40/13)^(1/4) = 0

1*t^(1/4) = -(40/13)^(1/4) // : 1

t^(1/4) = -(40/13)^(1/4)

( -(40/13)^(1/4) < 0 i 1/4 in (0:1) ) => t należy do O

t_1 = 0

t^(1/4)+0 = 0

t^(1/4) = 0

1*t^(1/4) = 0 // : 1

t^(1/4) = 0

t = 0

t in { 40/13, 0 }

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