Logarithm Product

Simplify the expression log₂ 8 + log₂ 32 using the product rule of logarithms.

• log₂ 16

• log₂ 40

• log₂ 256

• log₂ 10

If log₅ x = 3 and log₅ y = 2, find log₅ (x² y³) using the power rule of logarithms.

• 12

• 25

• 10

• 5

If log₆ a = 2 and log₆ b = 3, find log₆ (a² * b³) using the power rule of logarithms.

• log₆ (a³ * b²)

• 13

• log₆ (a⁵ * b⁵)

• log₆ (a² + b³)

Simplify log₉ 81 + log₉ 3 using the product rule of logarithms.

• log₉27

• log₉ 9

• log₉324

• log₉ 243

log (a² * b) = ?

• 2log(a) + log(b)

• 2log(a) + 2log(b)

• log(a) + log(b)

• 2log(a) * log(b)

Which of the following illustrates the Product Property of Logarithms?

• log₃ (x) ⋅ log₃ (y) = log₃ (x+y)

• log₃ (x) ⋅ log₃ (y) = log₃ (xy)

• log₃ (x) + log₃ (y) = log₃ (xy)

Which of the following illustrates the Product Property of Logarithms

• log₃(x) ⋅ log₃(y) = log₃(x+y)

• log₃(x) ⋅ log₃(y) = log₃(xy)

• log₃(x) + log₃(y) = log₃(xy)

log (a * b) = ?

• log a * log b

• log a + log b

• log a - log b

• a*log b

Which is the product property of logarithms?

What is the product rule for logarithms?