Let $a > 1$ And $b > 1$ Find the Value of the Limit

question 254

Multiple Choice

Let $a > 1$ and $b > 1$ . Find the value of the limit $\lim _ { x \rightarrow 0 } \frac { a ^ { x } - b ^ { x } } { x }$ .

• A)0
• B)1
• C) \(a - b\)
• D) \(b - a\)
• E) \(\ln ( a - b )\)
• F) \(\ln ( b - a )\)
• G) \(\ln \left( \frac { a } { b } \right)\)
• H) \(\ln \left( \frac { b } { a } \right)\)

Understand the advantages of global outcome measures in counseling.

Identify the criteria for selecting treatment strategies and interventions in counseling.

Understand the steps and purposes of program evaluation in counseling.

Understand the components of a strong evaluation approach as recommended by the Center for Disease Control and Prevention.

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