Exam Prep (100)
CA (90)
UTSC (4)
MATA32H3 (1)
University of Toronto Scarborough
Mathematics

# MATA32H3 Live Video Exam Prep

Total time:
3 hours
# of parts:
1 part
Includes:
Past Exam, PPT, Live Q+A

## Access MATA32H3 Exam Prep Session

Check your email for the link to access the exam prep session.
PART 1
###### MATA32H3 Midterm Fall 2019 Exam Prep

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##### Chris Smith
Virginia Polytechnic Institute and State University
Physics and Mathematics are two subjects I have studied extensively, practiced and taught for a number of years. My teaching experience spans across being a TA, private tutor and leading exam prep sessions.

## About this Exam Prep

• Learn all the concepts you need to solve any exam question
• Gain a clear understanding of all difficult topics and excel in the course
• Know the common questions that will most likely be covered in your upcoming exam

## Concepts Covered

###### Exam 1 Topics and Concepts

1. Mathematics of finance: compound interest, present and future value, effective rate, equations of value (Sections 5.1 and 5.2).

2. Continuously compounding interest, effective rate, annuities, amortization (Sections 5.3 − 5.4). We omit the financial notation a n¬r.

3. Limits and continuity: limits at a point, infinite limits/limits at infinity, continuity (Sections 10.1 − 10.3). Omit Section 10.4.

4. Differentiation: the derivative and tangent line concepts, differentiation rules, interpretation of the derivative in economics/business, the marginal concept (Sections 11.1 − 11.5). Omit technical proofs for derivative rules. Derivatives of logarithm and exponential functions (Sections 12.1, 12.2) Omit the technical proof.

5. Differentiation: elasticity of demand, implicit differentiation, logarithmic differentiation, Newton’s method, higher derivatives (Sections 12.3 − 12.7). Omit the technical proof.

6. Applications of derivatives and curve sketching: monotonicity, extrema, extrema on a closed interval, applications in economics, concavity, derivative tests, asymptotes, curve sketching (Sections 13.1−13.5). Omit oblique asymptotes."

## Features

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###### Interactive
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###### Recorded Sessions
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## Related Notes

UTSCMATA32H3Karimian Pour, C.Fall

## MATA32H3 Lecture Notes - Lecture 25: Antiderivative

OC27329692 Page
27 Nov
0
View Document
UTSCMATA32H3Karimian Pour, C.Fall

## MATA32H3 Lecture 26: MATA32H3-Lec26-Area with Integration

OC27329692 Page
29 Nov
0
View Document
UTSCMATA32H3Karimian Pour, C.Fall

## MATA32H3 Lecture Notes - Lecture 24: Riemann Sum

OC27329692 Page
23 Nov
0
View Document
UTSCMATA32H3Karimian Pour, C.Fall

## MATA32H3 Lecture Notes - Lecture 23: The Technique

OC27329692 Page
21 Nov 2019
0
View Document
UTSCMATA32H3Karimian Pour, C.Fall

## MATA32H3 Lecture Notes - Lecture 22: Antiderivative

OC27329692 Page
19 Nov 2019
0
View Document
UTSCMATA32H3Karimian Pour, C.Fall

## MATA32H3 Lecture 21: MATA32H3-Lec21-Integration and Antiderivation

OC27329692 Page
14 Nov 2019
0
View Document
UTSCMATA32H3Karimian Pour, C.Fall

## MATA32H3 Lecture Notes - Lecture 20: Antiderivative, Integral Symbol

OC27329692 Page
9 Nov 2019
0
View Document
UTSCMATA32H3Karimian Pour, C.Fall

## MATA32H3 Lecture Notes - Lecture 19: Maxima And Minima

OC27329692 Page
6 Nov 2019
0
View Document
UTSCMATA32H3Karimian Pour, C.Fall

## MATA32H3 Lecture Notes - Lecture 18: Arrows Grand Prix International

OC27329692 Page
1 Nov 2019
0
View Document
UTSCMATA32H3Karimian Pour, C.Fall

OC27329698 Page
30 Oct 2019
0
View Document