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) \(3 \sqrt{3}\)

Identify the relationships between excretory structures and the animals in which they are found.

Grasp the concept of waste products in animals and their significance.

Connect waste products with their method of excretion and animal types.

Comprehend the terminology associated with osmoregulation and its importance in animal physiology.

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