Answers: 1
is approximately -1.531.
, we proceed to solve this expression by algebraic means:
![(3.3^{x})^{2}\cdot 3.3 -\left[\left( \sqrt{103} \right)^{2}\right]^{x}\cdot 103 = 0](/tpl/images/1007/7721/c280a.png)
![(3.3^{x})^{2}\cdot 3.3 - \left[\left(\sqrt{103}\right)^{x}\right]^{2}\cdot 103 = 0](/tpl/images/1007/7721/5c7c0.png)
![\left[\left(\frac{3.3}{\sqrt{103}}\right)^{x}\right] ^{2}-\frac{103}{3.3} = 0](/tpl/images/1007/7721/74075.png)
Existence of multiplicative inverse/Definition of division/Modulative property/
Existence of additive inverse/Modulative property/
Definition of logarithm.
![2\cdot x \cdot [\log 3.3-\log \sqrt{103}] = \log 103 - \log 3.3](/tpl/images/1007/7721/397a0.png)
Existence of multiplicative inverse/Definition of division/Modulative property
Result
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3.3^(2x+1)-103^x+1=0 need value of x...
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