Logarithms Challenge

Solve for x: log₂(x) = 3

• 8

• 10

• 4

• 6

Simplify: log₄(16) + log₄(2)

• log₄(4)

• log₄(64)

• log₄(32)

• log₄(8)

Convert to exponential form: log₅(25) = 2

• log₅(125) = 3

• 5^3 = 25

• 5^2 = 25

• 5^4 = 25

Apply the product rule: log₃(9) + log₃(27)

• 8

• 10

• 5

• 3

Solve for x: log₆(x) = 2

• 18

• 24

• 36

• 12

Simplify: log₇(49) - log₇(7)

• log₇(6)

• log₇(42)

• 1

• log₇(8)

Convert to logarithmic form: 3² = 9

• log₃(3) = 2

• log₉(3) = 2

• log₃(9) = 2

• log₃(9) = 3

Apply the quotient rule: log₂(16) - log₂(4)

• 12

• 3

• 2

• 8

Solve for x: log₈(x) = 1

• 8

• 2

• 6

• 4

Simplify: log₉(81) - log₉(9)

• log₉(3)

• log₉(9)

• 1

• log₉(27)