Find the Limit (If It Exists) $\lim _ { x \rightarrow \pi / 2 } \frac { 4 ( \cos x - 1 ) } { \sin x }$

question 148

Multiple Choice

Find the limit (if it exists) . $\lim _ { x \rightarrow \pi / 2 } \frac { 4 ( \cos x - 1 ) } { \sin x }$

• A) \(\lim _ { x \rightarrow \pi / 2 } \frac { 4 ( \cos x - 1 ) } { \sin x } = - 16\)
• B) \(\lim _ { x \rightarrow \pi / 2 } \frac { 4 ( \cos x - 1 ) } { \sin x } = - 4\)
• C) \(\lim _ { x \rightarrow \pi / 2 } \frac { 4 ( \cos x - 1 ) } { \sin x } = 20\)
• D) \(\lim _ { x \rightarrow \pi / 2 } \frac { 4 ( \cos x - 1 ) } { \sin x } = 16\)
• E) \(\lim _ { x \rightarrow \pi / 2 } \frac { 4 ( \cos x - 1 ) } { \sin x } = 4\)

Recognize the concepts related to finance in business including obtaining and effectively using money.

Differentiate between businesses and nonprofit organizations in terms of goals and functions.

Understand the factors within an organization's control that impact its operation.

Comprehend different economic systems and their impact on business operations.

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