Which properties are present in a table that represents an exponential function in the form $ y=b^{x} $ when $ b1 ? $
I. As the $ x $-values increase, the $ y $-values increase.
II. The point $ (1,0) $ exists in the table.
III. As the $ x $-values increase, the $ y $-values decrease.
IV. As the $ x $-values decrease, the $ y $-values decrease, approaching a singular value.
I and IV
I and II
II and III
Ill only

Question

Which properties are present in a table that represents an exponential function in the form $ y=b^{x} $ when $ b>1 ? $
I. As the $ x $-values increase, the $ y $-values increase.
II. The point $ (1,0) $ exists in the table.
III. As the $ x $-values increase, the $ y $-values decrease.
IV. As the $ x $-values decrease, the $ y $-values decrease, approaching a singular value.
I and IV
I and II
II and III
Ill only

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