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October - AP CalculusDateTopicClassworkHomework10/1EU 2.1: The derivative of a function is defined as the limit of a difference quotient and can be determined using a variety of strategies.Introduction to sine, cosine, and composite functionsProblem Set 610/2EU 2.1: The derivative of a function is defined as the limit of a difference quotient and can be determined using a variety of strategies.Introduction to sine, cosine, and composite functionsProblem Set 610/3EU 2.1: The derivative of a function is defined as the limit of a difference quotient and can be determined using a variety of strategies.Introduction to sine, cosine, and composite functionsProblem Set 610/4-8NO SCHOOL10/9EU 2.2: A function’s derivative, which is itself a function can be used to understand the behavior of the functionIntroduction to sine, cosine, and composite functionsPage 110; 3-21 eoo10/10EU 2.2: A function’s derivative, which is itself a function can be used to understand the behavior of the functionExponential & LogarithmicProblem Set 14Page 294; 1-55 eoo10/11EU 2.2: A function’s derivative, which is itself a function can be used to understand the behavior of the functionExponential & LogarithmicProblem Set 14Page 294; 1-55 eoo10/12EU 2.2: A function’s derivative, which is itself a function can be used to understand the behavior of the functionExponential & LogarithmicProblem Set 14Quiz Page 135-137; 1-19 (Barron’s)10/15EU 2.2: A function’s derivative, which is itself a function can be used to understand the behavior of the functionAssessment ReviewPage 135-137; 1-1910/16EU 2.2: A function’s derivative, which is itself a function can be used to understand the behavior of the functionAssessment Review/KaraokePage 135-137; 1-1910/17EU 2.2: A function’s derivative, which is itself a function can be used to understand the behavior of the functionAssessment ReviewPractice Test with Solutions10/18EU 2.2: A function’s derivative, which is itself a function can be used to understand the behavior of the functionUnit 2 TestNone 10/19EU 2.4: The Mean Value Theorem connects the behavior of a differentiable function over an interval to the behavior of the derivative of that function at a particular point in the interval.The Mean Value Theorem Problem Set 9Page 208; 19-2810/22EU 2.4: The Mean Value Theorem connects the behavior of a differentiable function over an interval to the behavior of the derivative of that function at a particular point in the intervalThe Mean Value Theorem Problem Set 9Page 208; 19-2810/23EU 2.1: The derivative of a function is defined as the limit of a difference quotient and can be determined using a variety of strategies.Related Rates Problem Set 14TBA10/24EU 2.1: The derivative of a function is defined as the limit of a difference quotient and can be determined using a variety of strategies.Related Rates Problem Set 14TBA10/25EU 2.1: The derivative of a function is defined as the limit of a difference quotient and can be determined using a variety of strategies.Related Rates Problem Set 14TBA10/26EU 2.1: The derivative of a function is defined as the limit of a difference quotient and can be determined using a variety of strategies.Position, acceleration, & velocityProblem Set 6 ................
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