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Activities for the Week
May 2–16
LAS 10 Techniques of Antidifferentiation I (Integration by Substitution)
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LAS 11 Integration of Involving Exponential and Logarithmic Expressions
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Download • 207KB
Basic Calculus Intervention LAS3
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April 2022 Long Examination
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Download • 194KB
Activities for the Previous Weeks
Second Semester
S.Y. 2021–2022
LAS 00 Basic Calc Semestral Plan (2nd Semester)
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LAS 01 Increment of a Variable
.pdf
Download PDF • 251KB
LAS 02 Rate of Change
.pdf
Download PDF • 338KB
LAS 2A Velocity as Rate of Change
.pdf
Download PDF • 270KB
LAS 3 A Changing Rate of Change
.pdf
Download PDF • 260KB
LAS 5
.0a The Limit of a Function
Download 0A THE LIMIT OF A FUNCTION • 190KB
LAS 5
.0b Theorems on Limits I
Download 0B THEOREMS ON LIMITS I • 187KB
LAS 5
.0c Theorems on Limits II
Download 0C THEOREMS ON LIMITS II • 190KB
LAS 5
.0d The Limit of Indeterminate Forms
Download 0D THE LIMIT OF INDETERMINATE FORMS • 189KB
LAS 5
.0e Theorems on Limits III
Download 0E THEOREMS ON LIMITS III • 183KB
LAS 5
.1 Limits for a Variable Approaching Zero and Approaching Infinity
Download 1 LIMITS FOR A VARIABLE APPROACHING ZERO AND APPROACHING INFINITY • 194KB
LAS 5
.2 Limit at Infinity for Rational Functions
Download 2 LIMIT AT INFINITY FOR RATIONAL FUNCTIONS • 192KB
LAS 5
.3 Additional Exercises on Limits at Infinity
Download 3 ADDITIONAL EXERCISES ON LIMITS AT INFINITY • 178KB
Intervention LAS 01
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February 2022 Long Exam Basic Calculus
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LAS 4 The Derivative of a Function
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LAS 6 The Derivative of a Function
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LAS 7A Rules for Differentiation I
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LAS 7B Rules for Differentiation II (Powers)
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LAS 7C Rules for Differentiation III (Quotients)
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LAS 7D Rules for Differentiation IV (Trigonometric Functions)
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Intervention LAS 2
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Download • 280KB
March 2022 Long Examination
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Download • 172KB
LAS 8A The Geometric Interpretation of the Integral I
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LAS 8B The Geometric Interpretation of the Integral II
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LAS 7E Rules for Differentiation V (Chain Rule)
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LAS 7F Rules for Differentiation VI (Exponential Functions)
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LAS 7G Rules for Differentiation VII (Logarithmic Functions)
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LAS 7H The Higher-Order Derivatives
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LAS 9 The Integral of a Function (Indefinite Integral)
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LAS 9A Basic Rules for Integration I
.pdf
Download PDF • 187KB
LAS 9B Basic Rules for Integration II
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Download • 190KB
LAS 9
.1 The Definite Integral of a Function
Download 1 THE DEFINITE INTEGRAL OF A FUNCTION • 194KB