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DSC1520 Assignment 2 2021 AS PER UPDATED TUTORIAL LETTER

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Quantitative Modelling 1
DSC1520
Department of Decision Sciences
Assignment 02 for 2021 (compulsory)
Due Date: 25 June 2021
Unique Number: 387523
Instructions

• Work through chapters 4, 5 and 6 in the study guide before attempting this assignment.
• Answer all the questions.
• Submit your answers electronically through myUnisa.

Question 1

Find the derivative of

𝑦 = ln 3𝑥 5
[1] ln 3𝑥 5
[2] 15𝑥 4
[3] 5𝑥 −1
1
[4] 3𝑥 5

Answer:

The formula for the slope of the curve
𝑦 = 𝑓(𝑥) is known as the derivative of the curve with respect to 𝑥.

𝑦 = ln 3𝑥 5

𝑑𝑦 1 𝑑
= × (3𝑥 5 )
𝑑𝑥 3𝑥 5 𝑑𝑥

15𝑥 4
3𝑥 5


5𝑥 −1

, OR:

𝑦 = ln 3𝑥 5

𝑑
[𝑙𝑛3𝑥 5 ]
𝑑𝑥

1 𝑑
× [3𝑥 5 ]
3𝑥 5 𝑑𝑥

𝑑
3× [3𝑥 5 ]
𝑑𝑥
3𝑥 5

5𝑥 4
𝑥5

5
𝑥

= 5𝑥 −1
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