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Equation with several exponents
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$begingroup$
Is there a way to get the result for this value of x?
x^x^(x^(1/6)/6)==Sqrt[2^9]^(2*Sqrt[2])^(2/3+2*Sqrt[2])
I've tried Solve
, FindInstance
and I did not get a solution
I tried this:
Solve[x^x^(x^(1/6)/6)==Sqrt[2^9]^(2*Sqrt[2])^(2/3+2*Sqrt[2]),{x}]
equation-solving
$endgroup$
add a comment |
$begingroup$
Is there a way to get the result for this value of x?
x^x^(x^(1/6)/6)==Sqrt[2^9]^(2*Sqrt[2])^(2/3+2*Sqrt[2])
I've tried Solve
, FindInstance
and I did not get a solution
I tried this:
Solve[x^x^(x^(1/6)/6)==Sqrt[2^9]^(2*Sqrt[2])^(2/3+2*Sqrt[2]),{x}]
equation-solving
$endgroup$
add a comment |
$begingroup$
Is there a way to get the result for this value of x?
x^x^(x^(1/6)/6)==Sqrt[2^9]^(2*Sqrt[2])^(2/3+2*Sqrt[2])
I've tried Solve
, FindInstance
and I did not get a solution
I tried this:
Solve[x^x^(x^(1/6)/6)==Sqrt[2^9]^(2*Sqrt[2])^(2/3+2*Sqrt[2]),{x}]
equation-solving
$endgroup$
Is there a way to get the result for this value of x?
x^x^(x^(1/6)/6)==Sqrt[2^9]^(2*Sqrt[2])^(2/3+2*Sqrt[2])
I've tried Solve
, FindInstance
and I did not get a solution
I tried this:
Solve[x^x^(x^(1/6)/6)==Sqrt[2^9]^(2*Sqrt[2])^(2/3+2*Sqrt[2]),{x}]
equation-solving
equation-solving
asked 2 hours ago
LCarvalhoLCarvalho
5,77642986
5,77642986
add a comment |
add a comment |
1 Answer
1
active
oldest
votes
$begingroup$
Try
NSolve[x^x^(x^(1/6)/6) == Sqrt[2^9]^(2*Sqrt[2])^(2/3 + 2*Sqrt[2]), x, Reals]
(*{x->512}*)
$endgroup$
$begingroup$
Little detail that makes all the difference. Thanks a lot!!!
$endgroup$
– LCarvalho
2 hours ago
2
$begingroup$
Solve[x^x^(x^(1/6)/6) == Sqrt[2^9]^(2*Sqrt[2])^(2/3 + 2*Sqrt[2]), x, Reals]
also works!
$endgroup$
– Ulrich Neumann
2 hours ago
add a comment |
Your Answer
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1 Answer
1
active
oldest
votes
1 Answer
1
active
oldest
votes
active
oldest
votes
active
oldest
votes
$begingroup$
Try
NSolve[x^x^(x^(1/6)/6) == Sqrt[2^9]^(2*Sqrt[2])^(2/3 + 2*Sqrt[2]), x, Reals]
(*{x->512}*)
$endgroup$
$begingroup$
Little detail that makes all the difference. Thanks a lot!!!
$endgroup$
– LCarvalho
2 hours ago
2
$begingroup$
Solve[x^x^(x^(1/6)/6) == Sqrt[2^9]^(2*Sqrt[2])^(2/3 + 2*Sqrt[2]), x, Reals]
also works!
$endgroup$
– Ulrich Neumann
2 hours ago
add a comment |
$begingroup$
Try
NSolve[x^x^(x^(1/6)/6) == Sqrt[2^9]^(2*Sqrt[2])^(2/3 + 2*Sqrt[2]), x, Reals]
(*{x->512}*)
$endgroup$
$begingroup$
Little detail that makes all the difference. Thanks a lot!!!
$endgroup$
– LCarvalho
2 hours ago
2
$begingroup$
Solve[x^x^(x^(1/6)/6) == Sqrt[2^9]^(2*Sqrt[2])^(2/3 + 2*Sqrt[2]), x, Reals]
also works!
$endgroup$
– Ulrich Neumann
2 hours ago
add a comment |
$begingroup$
Try
NSolve[x^x^(x^(1/6)/6) == Sqrt[2^9]^(2*Sqrt[2])^(2/3 + 2*Sqrt[2]), x, Reals]
(*{x->512}*)
$endgroup$
Try
NSolve[x^x^(x^(1/6)/6) == Sqrt[2^9]^(2*Sqrt[2])^(2/3 + 2*Sqrt[2]), x, Reals]
(*{x->512}*)
answered 2 hours ago
Ulrich NeumannUlrich Neumann
9,151516
9,151516
$begingroup$
Little detail that makes all the difference. Thanks a lot!!!
$endgroup$
– LCarvalho
2 hours ago
2
$begingroup$
Solve[x^x^(x^(1/6)/6) == Sqrt[2^9]^(2*Sqrt[2])^(2/3 + 2*Sqrt[2]), x, Reals]
also works!
$endgroup$
– Ulrich Neumann
2 hours ago
add a comment |
$begingroup$
Little detail that makes all the difference. Thanks a lot!!!
$endgroup$
– LCarvalho
2 hours ago
2
$begingroup$
Solve[x^x^(x^(1/6)/6) == Sqrt[2^9]^(2*Sqrt[2])^(2/3 + 2*Sqrt[2]), x, Reals]
also works!
$endgroup$
– Ulrich Neumann
2 hours ago
$begingroup$
Little detail that makes all the difference. Thanks a lot!!!
$endgroup$
– LCarvalho
2 hours ago
$begingroup$
Little detail that makes all the difference. Thanks a lot!!!
$endgroup$
– LCarvalho
2 hours ago
2
2
$begingroup$
Solve[x^x^(x^(1/6)/6) == Sqrt[2^9]^(2*Sqrt[2])^(2/3 + 2*Sqrt[2]), x, Reals]
also works!$endgroup$
– Ulrich Neumann
2 hours ago
$begingroup$
Solve[x^x^(x^(1/6)/6) == Sqrt[2^9]^(2*Sqrt[2])^(2/3 + 2*Sqrt[2]), x, Reals]
also works!$endgroup$
– Ulrich Neumann
2 hours ago
add a comment |
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