The solution I got is in the answer preview. It is incorrect. Can someone help me find the correct answer? The problem is down below. **Entered:**\[ [3-\text{sqrt}(t)]*[5-(e^t)]+[(5^t)+(e^t)]*(-1/[3*\text{sqrt}(t)]) \]**Answer Preview:**\[ \left(3-\sqrt{t}\right)\left(5-e^t\right) + \left(5^t+e^t\right)\frac{-1}{3\sqrt{t}} \]**Differentiate** \( R(t) = (5t + e^t)(3 - \sqrt{t}) \).**Answer:** \( R'(t) = \frac{(3-\text{sqrt}(t))(5-e^t)+(5^t+e^t)((-1)/(3\text{sqrt}(t)))} \)

Since slight mistake you have done while finding derivative, you got incorrect answer. We will use…

Entered Answer Preview -1 (3 – vi)(5 – e') + (5' + e') [3-sqrt(t)]*[5-(e^t)]+[(5^t)+(e^t)]*(-1/[3*sqrt(t)) - Differentiate R(t) = (5t + e')(3 – vt). Answer: R'(t) = = (3-sqrt(t)(5-e^t)+(5^t+e^t)((-1)/(3sqrt(t))

Entered Answer Preview -1 (3 – vi)(5 – e') + (5' + e') [3-sqrt(t)][5-(e^t)]+[(5^t)+(e^t)](-1/[3*sqrt(t)) - Differentiate R(t) = (5t + e')(3 – vt). Answer: R'(t) = = (3-sqrt(t)(5-e^t)+(5^t+e^t)((-1)/(3sqrt(t))

Calculus: Early Transcendentals

8th Edition

ISBN:9781285741550

Author:James Stewart

Publisher:James Stewart

Chapter1: Functions And Models

Section: Chapter Questions

Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...

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