Find all possible values real number x of that satisfy this equation:
42x = 2-x
4^(2^x) = 2^(-x)
(2^x)*ln4 = -x*ln2
2^(x+1)*ln2 = -x*ln2
2^(x+1) = -x
(x+1)*ln2 = ln(-x), which if there is to be a defined solution leads to
rhs à x<0, LHS à x >= -1<p><p>
By inspection, x=-1 is the only solution
Edited on October 24, 2023, 5:05 pm
|
Posted by Kenny M
on 2023-10-24 17:04:30 |