Find the Following Indefinite Integral $$\int x ^ { 7 } \left( 4 ^ { - x ^ { 8 } } \right) d x$$

question 121

Multiple Choice

Find the following indefinite integral. $$\int x ^ { 7 } \left( 4 ^ { - x ^ { 8 } } \right) d x$$

• A) \(\frac { - 4 ^ { - x ^ { 8 } } } { 8 \ln ( 4 ) } + C ^ { 2 }\)
• B) \(\frac { - 4 ^ { - x ^ { 8 } } } { 4 \ln ( 8 ) } + C\)
• C) \(\frac { - 4 ^ { - x ^ { 8 } } + 1 } { x ^ { 8 + 1 } } + C\)
• D) \(\frac { - 4 ^ { - x ^ { 8 } } } { \ln ( 4 ) } + C\)
• E) \(\frac { 4 ^ { - x ^ { 8 } } } { \ln ( 4 ) } + C\)

Identify examples of conditioned and unconditioned responses and stimuli within classical conditioning.

Understand the concept of learning as a change in behavior resulting from experience.

Explain the processes and effects of observational learning and social learning theory.

Distinguish between reflexes, instincts, and learned behaviors.

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