Find the Absolute Extreme Values of the Function on the Interval

question 101

Multiple Choice

Find the absolute extreme values of the function on the interval.
- $$h ( x ) = \frac { 1 } { 2 } x + 4 , - 2 \leq x \leq 4$$

• A) absolute maximum is \(- 2\) at \(x = - 4\); absolute minimum is \(- 4\) at \(x = 2\)
• B) absolute maximum is \(- 2\) at \(x = - 2\); absolute minimum is 3 at \(x = 4\)
• C) absolute maximum is \(- 2\) at \(x = 4\); absolute minimum is 3 at \(x = - 2\)
• D) absolute maximum is 6 at \(x = 4\); absolute minimum is 3 at \(x = - 2\)

Understand the concepts and processes involved in encoding and storing memories.

Identify and describe the different strategies for enhancing memory, including elaboration, mental imagery, and chunking.

Recognize the distinctions and functions of short-term memory, long-term memory, and sensory memory.

Understand the impact of divided attention on memory performance and encoding processes.

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