Title

Mathematics for Economics - Functions and Derivatives

Beginners to Intermediate Level Course

4.55 (60 reviews)
Udemy
platform
English
language
Social Science
category
instructor
Mathematics for Economics - Functions and Derivatives
287
students
4 hours
content
Jan 2021
last update
$64.99
regular price

What you will learn

This course is for absolute beginners in the field of advanced economics.

Students pursuing their graduate and post graduate courses in Economics will benefit the most from this course.

Why take this course?


GroupLayout: Mathematics for Economics - Functions and Derivatives 📚💫

  • Headline: Unlock Economic Texts with Ease: Master Functions & Derivatives! 🚀
  • Instructor: Sagar Raut 🧬

Course Description:

Are you a beginner in mathematics or someone who's struggled to grasp the economic concepts that rely heavily on calculus and algebra? This is the course for you! Mathematics for Economics - Functions and Derivatives is designed to bridge the gap between economic theories and the mathematical tools required to understand them.

Why take this course? 🤔

  • Intuitive Learning: We delve into the core concepts of functions and derivatives, ensuring you understand the 'why' behind each mathematical step. 🎓
  • No Prior Math Required: This course is accessible to all; there are no prerequisites in advanced mathematics! 🚫📐
  • Economic Foundation: A solid understanding of micro and macroeconomics at a graduation level is assumed, making this course perfect for economics students or professionals looking to enhance their analytical skills. 🏫
  • Real-World Applications: Learn how functions and derivatives are applied in real economic scenarios, giving you the ability to navigate economic texts with greater confidence. 🌍

Course Breakdown:

  1. Introduction to Functions:

    • Understanding function notation and the concept of a function.
    • Exploring different types of functions: linear, quadratic, exponential, and logarithmic.
  2. The Art of Derivatives:

    • Grasping the fundamental theorem of calculus and its economic implications.
    • Mastering the derivative as a tool to analyze changes in economic variables.
  3. Applications in Economics:

    • Applying functions and derivatives to solve real-world economic problems.
    • Understanding marginal analysis, supply and demand, and elasticity through mathematical lenses.

Who is this course for? 👨‍🏫👩‍🎓

  • Economics Students: Enhance your understanding of economic theories with the help of functions and derivatives.
  • Business Professionals: Gain a deeper insight into market dynamics and business analysis through mathematical models.
  • Aspiring Economists: Develop your quantitative skills to better interpret and forecast economic trends.

Join us on this journey to uncover the beauty of mathematics in economics. With Sagar Raut's expert guidance, you'll not only improve your mathematical proficiency but also unlock a new dimension in your understanding of economics. 🌟

Enroll now and transform the way you approach economic analysis! 📈🎉

Screenshots

Mathematics for Economics - Functions and Derivatives - Screenshot_01Mathematics for Economics - Functions and Derivatives - Screenshot_02Mathematics for Economics - Functions and Derivatives - Screenshot_03Mathematics for Economics - Functions and Derivatives - Screenshot_04

Reviews

Dhrupal
July 1, 2024
A very good course but the notation of U and X confused me, he writes the X the same as U so it makes it difficult to follow.
Oluwafemi
August 10, 2022
It was indeed a revelationary course for those who have always struggled with mathematical applications to economics. The tutor adopted a very unique and eye-opening way of understanding maths for economists. However, I wish the course went on to teach matrix algebra and differential equations. But take nothing away from it, I thoroughly enjoyed the course and it did well as an introduction for delving into other topics.
Sattam
June 6, 2022
Overall, very good and useful lectures. However, the notation of (x) is confusing and looks like (u), especially when using the chain rule and using both notations of (x) and (u). Thank you,

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3229647
udemy ID
12/06/2020
course created date
22/06/2022
course indexed date
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