The function V(n) represents the value of an investment (in thousands of dollars) after 7 months....

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The function V(n) represents the value of an investment (in thousands of dollars) after 7 months. n 2 V(n) 6.5 1. The input quantity is Select an answer 2. The output quantity is Select an answer 3. Write a sentence explaining the meaning of the statement V(19) = 18.4 in the context of the problem. 3 7.2 7 The value of this investment is 10 12 14 19 25 13.5 14.9 18.4 22.6 The value of this investment is 4. Determine V(2) and write a sentence explaining the meaning of your answer. dollars after The value of this investment is dollars after 5. Determine n when V(n) = 13.5 and write a sentence explaining the meaning of your answer. months. dollars after months. months. Let f(z) be the function f(7)= I z+1 -1. Evaluate: - f(-5) = Question Help: Video Post to forum ine platform for the high dive is 36 feet above the water. A diver jumps from the platform and lands in the water after 1.5 seconds. The function H(s) represents the height of the diver after s seconds. Determine the practical domain and practical range of H(s) in this situation. All answers must include correct units of measure. Practical Domain: <8 < Practical Range: The function V(n) represents the value of an investment (in thousands of dollars) after 7 months. n 2 V(n) 6.5 1. The input quantity is Select an answer 2. The output quantity is Select an answer 3. Write a sentence explaining the meaning of the statement V(19) = 18.4 in the context of the problem. 3 7.2 7 The value of this investment is 10 12 14 19 25 13.5 14.9 18.4 22.6 The value of this investment is 4. Determine V(2) and write a sentence explaining the meaning of your answer. dollars after The value of this investment is dollars after 5. Determine n when V(n) = 13.5 and write a sentence explaining the meaning of your answer. months. dollars after months. months. Let f(z) be the function f(7)= I z+1 -1. Evaluate: - f(-5) = Question Help: Video Post to forum ine platform for the high dive is 36 feet above the water. A diver jumps from the platform and lands in the water after 1.5 seconds. The function H(s) represents the height of the diver after s seconds. Determine the practical domain and practical range of H(s) in this situation. All answers must include correct units of measure. Practical Domain: <8 < Practical Range: