Logarithmic Equations
Condense Logarithms
Expand Logarithms
THE SOUND OF WORDS
Name the State
100

\log(x) + \log(3) = \log(6)

x = 2

100

5 \log(a)

\log(a^5)

100

\log(a^2b^4c^6)

2 \log a + 4 \log b + 6 \log c

100

The sound a cannon makes, or a pole that holds a camera or microphone on set

boom

100

Golden Gate Bridge

California

200

\log(x + 3) + \log(3) = \log(12)

x = 1
200

5 \log(a) + 3 \log(b)

\log(a^5 b^3)

200

\log (\frac{a^2}{b^2})

2 \log(a) - 2 \log(b)

200

4-letter term for gossip or the predominant sound in a beehive

buzz

200

Statue of Liberty

New York
300

\log(x+3) - \log(3) = \log(8)

x = 21

300

5 \log(a) + 3 \log(b) - 2 \log(c)

\log(\frac{a^5b^3}{c^2})

300

\log (\frac{a^2b^4}{c})

2 \log(a) + 4 \log(b) - \log(c)

300

This Nestle candy bar is "for the kid in you"

crunch

300

Universal Studios

Florida

400

5( \log(a) + \log(b)) - 3 (\log(a) + \log(b))

\log(\frac{a^2}{b^2})

400

\log(y^3 \sqrt{x})

3 \log(y) + \frac{1}{2} \log(x)

400

Spelled one way, it's the sound of a bell; spelled another, it's how you can prep carrots or apples

peel (peal)

400

Biggest Mardi Gras celebration

Louisiana

500

\frac{1}{2} (3 \log(x) - 3 \log(y) + 6 \log(z))

\log(\frac{x^{\frac{3}{2}} z^3}{y^{\frac{3}{2}}})

500

\log( \frac{x^{\frac{3}{2}} y^2}{z^{\frac{3}{2}}})

\frac{3}{2} \log(x) + 2 \log(y) - \frac{3}{2} \log(z)

500

This mournful cry is also the name of an enormous mammal

wail

500

Yellowstone National Park

Wyoming

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