Understanding Logarithm Properties

What is the value of log base n of 1, regardless of the base n?

• n

• 0

• 1

• n^1

In the graph of log base n of x, what is the y-value when x equals 1?

• 1

• n

• 0

• n^1

How does the property log base n of 1 = 0 affect the graph of log base n of x?

• It shifts the graph down by 1 unit.

• It ensures the graph passes through the point (0,1).

• It ensures the graph passes through the point (1,0).

• It shifts the graph up by 1 unit.

How can log base n of 3 be expressed using the product property of logarithms?

• log base n of 3 - log base n of 1

• log base n of 3 / log base n of 1

• log base n of 3 * log base n of 1

• log base n of 3 + log base n of 1

What is the result of log base n of 3 * 1 using the properties of logarithms?

• log base n of 3 + 1

• log base n of 3 * log base n of 1

• log base n of 3

• log base n of 1