Solve: 1 = x√x
Here's the original equation:
1/(2x√x) = 1/2
iunno if this is rite.... but well..
1 = x√x
n x√x = x^3/2 so..
1 = x^3/2
therefore..
1 = x because watever u do to 1 its always gonna be 1
x= 1
2x√x = 2
x√x = 1
x^3 = 1
x^3 - 1 = 0
(x - 1) (x^2 + x + 1) = 0
x = 1 and x = (-1 +/- i√3)/2
(x - 1) (x^2 +x+
1) = 0
x = 1 and x^2+x=-1
x^2=-(1+x)
i.e x={-(1+x)}^2
x=(1+x)^2
=> x^(1+1/2)=1
=> x^(3/2)=1
=>(x^(3/2=1)^(2/3)
=> x=1 (answer)
1=xtrx
1=x^(3/2)
1^2=x^3
3rdrt(1)=x
x=1
alternately
1/(2xrtx)=1/2
since you have identical numerators, the denominators must have equal values
2xrtx=2
well,pls refrain from asking simple questions or questions which you will be able to answer after a minute;s thinking.
anyways
the answer =1
if u want to know how, just x^(3/2) =1 ,so x =1
x√x=1
x^2*x=1
x^3=1
x3/2=1
x3=1
x=+/-1
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Verified answer
iunno if this is rite.... but well..
1 = x√x
n x√x = x^3/2 so..
1 = x^3/2
therefore..
1 = x because watever u do to 1 its always gonna be 1
x= 1
1/(2x√x) = 1/2
2x√x = 2
x√x = 1
x^3 = 1
x^3 - 1 = 0
(x - 1) (x^2 + x + 1) = 0
x = 1 and x = (-1 +/- i√3)/2
1/(2x√x) = 1/2
2x√x = 2
x√x = 1
x^3 = 1
x^3 - 1 = 0
(x - 1) (x^2 +x+
1) = 0
x = 1 and x^2+x=-1
x^2=-(1+x)
i.e x={-(1+x)}^2
x=(1+x)^2
=> x^(1+1/2)=1
=> x^(3/2)=1
=>(x^(3/2=1)^(2/3)
=> x=1 (answer)
1=xtrx
1=x^(3/2)
1^2=x^3
3rdrt(1)=x
x=1
alternately
1/(2xrtx)=1/2
since you have identical numerators, the denominators must have equal values
2xrtx=2
x=1
well,pls refrain from asking simple questions or questions which you will be able to answer after a minute;s thinking.
anyways
the answer =1
if u want to know how, just x^(3/2) =1 ,so x =1
1/(2x√x) = 1/2
x√x=1
x^2*x=1
x^3=1
x=1
x3/2=1
x3=1
x=+/-1