Enigma Expedition Task Cards
Previous Answer
81
Expedition Log #1
Solve for x to find your next destination:
\[ \log_{2}(x) = 3 \]
Sector: Alpha The Enigma Expedition
Previous Answer
32
Expedition Log #2
The vault requires the value of x:
\[ \log_{5}(x) = 2 \]
Sector: Beta The Enigma Expedition
Previous Answer
7
Expedition Log #3
Isolate the log to reveal the truth:
\[ 2\log_{3}(x) = 4 \]
Sector: Gamma The Enigma Expedition
Previous Answer
4
Expedition Log #4
A common log holds the key:
\[ \log(x) = 2 \]
Sector: Delta The Enigma Expedition
Previous Answer
1
Expedition Log #5
Solve the linear path within:
\[ \log_{3}(2x - 1) = 2 \]
Sector: Epsilon The Enigma Expedition
Previous Answer
10
Expedition Log #6
Fractional exponents are the challenge:
\[ \log_{4}(x) = \frac{1}{2} \]
Sector: Zeta The Enigma Expedition
Previous Answer
3
Expedition Log #7
The power of three awaits:
\[ \log_{3}(x) = 3 \]
Sector: Eta The Enigma Expedition
Previous Answer
1/3
Expedition Log #8
A base of four holds the treasure:
\[ \log_{4}(x) = 3 \]
Sector: Theta The Enigma Expedition
Previous Answer
25
Expedition Log #9
Beware the negative inverse:
\[ \log_{4}(x) = -\frac{1}{2} \]
Sector: Iota The Enigma Expedition
Previous Answer
9
Expedition Log #10
Discover what lies within:
\[ \log_{2}(x - 4) = 3 \]
Sector: Kappa The Enigma Expedition
Previous Answer
100
Expedition Log #11
Solve for the mysterious base:
\[ 2\log_{x}(9) = 4 \]
Sector: Lambda The Enigma Expedition
Previous Answer
64
Expedition Log #12
A simple conversion to power through:
\[ \log_{2}(x) = 4 \]
Sector: Mu The Enigma Expedition
Previous Answer
6
Expedition Log #13
The identity of the zero log:
\[ \log_{5}(x) = 0 \]
Sector: Nu The Enigma Expedition
Previous Answer
8
Expedition Log #14
The base is hidden but implied:
\[ \log(x) = 1 \]
Sector: Xi The Enigma Expedition
Previous Answer
1/2
Expedition Log #15
Two squared reveals the path:
\[ \log_{2}(x) = 2 \]
Sector: Omicron The Enigma Expedition
Previous Answer
12
Expedition Log #16
A higher power of three:
\[ \log_{3}(x) = 4 \]
Sector: Pi The Enigma Expedition
Previous Answer
5
Expedition Log #17
Inverse operations in play:
\[ \log_{3}(x) = -1 \]
Sector: Rho The Enigma Expedition
Previous Answer
2
Expedition Log #18
Double digits and a base of two:
\[ \log_{2}(x) = 5 \]
Sector: Sigma The Enigma Expedition
Previous Answer
16
Expedition Log #19
Solve the linear equation within:
\[ \log_{2}(x + 1) = 3 \]
Sector: Tau The Enigma Expedition
Previous Answer
27
Expedition Log #20
The final lock to open:
\[ \log_{3}(x + 3) = 2 \]
Sector: Omega The Enigma Expedition
