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by BlastRoom
Condensing, converting and checking the domain.
#algebra_2
40 questions
One question set, multiple game modes. Tap any game to see it in action. Not sure which to pick?
Answer to place stones and capture territory.
Outrun the snow together.
Earn blasts, then hunt the other team.
Answer to earn energy, then climb.
The class blasts through walls together.
Bid on mystery lots. Most money wins.
Sell tours. Nice, standard, or a total scam.
Answer, restock, and serve the rush.
More correct answers pulls the rope your way.
Answer, then shoot down the alien wave.
Answer, then tap to leap the frozen ridge.
Solve log_4(x) = 3. What is the exact value of x?
Solve log_3(3x + 8) = log_3(x + 10). What is the exact value of x?
Solve log_6(x) = 3. What is the exact value of x?
Solve log_6(x) + log_6(x - 5) = 2. What is the solution?
Solve log_3(x) = 5. What is the exact value of x?
Solving log(x) + log(x - 15) = 3 gives the values x = 40 and x = -25. Which values are solutions of the original equation?
Solve log_2(2x + 4) = log_2(x + 12). What is the exact value of x?
Before solving log_6(x - 8) = 1, which values of x must be excluded from consideration?
Solving log_2(x) + log_2(x - 1) = 1 gives the values x = 2 and x = -1. Which values are solutions of the original equation?
Before solving log_10(x - 2) = 2, which values of x must be excluded from consideration?
Solve log_3(4x + 6) = log_3(x + 15). What is the exact value of x?
Solve log_7(2x + 3) = log_7(x + 7). What is the exact value of x?
Solve log_6(x) + log_6(x - 16) = 2. What is the solution?
Solve log_5(x) = 3. What is the exact value of x?
Solve log_3(x) + log_3(x - 26) = 3. What is the solution?
Solve log_5(x) = 2. What is the exact value of x?
Solving log(x) + log(x - 30) = 3 gives the values x = 50 and x = -20. Which values are solutions of the original equation?
Solve log_5(x) + log_5(x - 20) = 3. What is the solution?
Solve log_6(x) = 4. What is the exact value of x?
Solve log_3(3x + 1) = log_3(x + 3). What is the exact value of x?
Solving log_3(x) + log_3(x - 2) = 1 gives the values x = 3 and x = -1. Which values are solutions of the original equation?
Solve log_4(x) + log_4(x - 30) = 3. What is the solution?
Solve log_6(x) + log_6(x - 30) = 3. What is the solution?
Solve log_6(2x + 7) = log_6(x + 10). What is the exact value of x?
Solve log_6(3x + 2) = log_6(x + 12). What is the exact value of x?
Solving log(x) + log(x - 21) = 2 gives the values x = 25 and x = -4. Which values are solutions of the original equation?
Solving log_2(x) + log_2(x - 3) = 2 gives the values x = 4 and x = -1. Which values are solutions of the original equation?
Solve log_6(x) = 2. What is the exact value of x?
Before solving log_2(x - 5) = 3, which values of x must be excluded from consideration?
Solving log_2(x) + log_2(x - 7) = 3 gives the values x = 8 and x = -1. Which values are solutions of the original equation?
Solve log_2(x) = 4. What is the exact value of x?
Solve log_6(x) + log_6(x - 21) = 4. What is the solution?
Solve log_3(x) + log_3(x - 6) = 3. What is the solution?
Solve log_5(x) + log_5(x - 24) = 2. What is the solution?
Solve log_7(2x + 7) = log_7(x + 15). What is the exact value of x?
Solve log_10(x) = 3. What is the exact value of x?
Solve log_2(x) + log_2(x - 4) = 5. What is the solution?
Solve log_4(x) = 5. What is the exact value of x?
Solving log(x) + log(x - 9) = 1 gives the values x = 10 and x = -1. Which values are solutions of the original equation?
Before solving log_6(x - 6) = 2, which values of x must be excluded from consideration?
Crack the passcode before the zombies get in.
Answer, then swat bugs for bonus points.
Race through questions at your own speed.
Same question on every screen. Fastest wins.
Pick a tile, answer, hit bonuses and steals.
Arithmetic Sequences
40 questions
