If $F(x)=\int_{1}^{x} f(t) ~d t$ Where $f(t)=\int_{1}^{t^{2}} \frac{\sqrt{2+u^{2}}}{u}$ Find $F^{\prime \prime}(2)$
A) $3 \sqrt{2}$

question 14

Multiple Choice

If $F(x) =\int_{1}^{x} f(t) ~d t$ where $f(t) =\int_{1}^{t^{2}} \frac{\sqrt{2+u^{2}}}{u}$ find $F^{\prime \prime}(2)$ .

• A) \(3 \sqrt{2}\)
• B) \(6 \sqrt{2}\)
• C) \(6 \sqrt{3}\)
• D) \(\frac{3 \sqrt{2}}{2}\)
• E) \(3 \sqrt{3}\)

Understand the significance and content of corporate articles of incorporation and bylaws.

Identify the conditions under which preincorporation share subscriptions are binding and their effects on the corporation.

Understand the procedures and legal requirements for corporate governance, including meetings and decision-making.

Recognize the distinctions between de jure, de facto, and corporation by estoppel statuses.

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