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Exactly ❤
If we are looking for real solutions, then in the first case there are none (the argument of the function W is less than -1/e). The only real solution is obtained from the second case.
^=read as to the power *=read as square root 5^(10x)=x^2{5^(10x)}^(1/10x)=x^2(1/10x)5=x^(1/5x)So,X^(1/x)=5^5
The real solution is x = 0.2 , the other is complex x = 1/ e^w(-5 ln 5)
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Exactly ❤
If we are looking for real solutions, then in the first case there are none (the argument of the function W is less than -1/e).
The only real solution is obtained from the second case.
^=read as to the power
*=read as square root
5^(10x)=x^2
{5^(10x)}^(1/10x)=x^2(1/10x)
5=x^(1/5x)
So,
X^(1/x)=5^5
The real solution is x = 0.2 , the other is complex x = 1/ e^w(-5 ln 5)