# Exercises (Herman W. March & Henry C. Wolff, 1917)

Introduction

• Exercises (p. 11-12)

Chapter I: Derivative

• Exercises (p. 25-26)

Chapter II: Limits

• Exercises (p. 31-32)

Chapter III: The Power Function

Chapter IV: Differentiation of Algebraic Functions

Chapter V: Second Derivative – Point of Inflection

• Exercises (p. 74)

Chapter VI: Applications

• Exercises (p. 77)
• Exercises (p. 81-82)
• Exercise (p. 87)

Chapter VII: Infinitesimals, Differentials, Definite Integrals

• Exercises (p. 93)
• Exercises (p. 94)
• Exercises (p. 97)
• Exercises (p. 99-100)
• Exercises (p. 102)
• Exercises (p. 105)
• Exercises (p. 109)
• Exercises (p. 110)
• Exercises (p. 112)
• Exercises (p. 113)
• Exercises (p. 121)

Chapter VIII: Circular Functions – Inverse Circular Functions

• Exercises (p. `129-131)
• Exercises (p. 134-136)
• Exercises (p. 139-140)
• Exercises (p. 144)

Chapter IX: Exponential and Logarithmic Functions

• Exercises (p. 148)
• Exercises (p. 151-153)
• Exercises (p. 154-155)
• Exercises (p. 158)
• Exercises (p. 159)
• Exercises (p. 164)

Chapter X: Maxima and Minima

• Exercises (p. 165)
• Exercises (p. 168)
• Exercises (p. 169)
• Exercises (p. 175-177)

Chapter XI: Polar Coordinates

• Exercises (p. 181)
• Exercises (p. 182-183)
• Exercises (p. 183-184)

Chapter XII:Â Integration

Chapter XIII: Applications of the Process of Integration – Improper Integrals

• Exercises (p. 219-223)
• Exercises (p. 226)
• Exercises (p. 227)

Chapter XIV: Solid Geometry

• Exercises (p. 230)
• Exercises (p. 231)
• Exercises (p. 233)
• Exercises (p. 234)
• Exercises (p. 236)
• Exercises (p. 237)
• Exercises (p. 238)
• Exercises (p. 240)
• Exercises (p. 241)
• Exercises (p. 244)
• Exercises (p. 246)
• Exercises (p. 249)

Chapter XV: Successive Integration – Center of Gravity – Moment of Inertia

• Exercises (p. 252-253)
• Exercises (p. 255)
• Exercises (p. 258)
• Exercises (p. 260)

Chapter XVI: Curvature – Evolutes – Envelopes

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Chapter XVII: Series – Taylor’s and Maclaurin’s Theorems – Indeterminate Forms

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Chapter XVIII: Total Derivative – Exact Differential

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## Author: ascklee

Dr. Lee teaches at the Wee Kim Wee School of Communication and Information at the Nanyang Technological University in Singapore. He founded The Mathematics Digital Library in 2013.