'Vertical tangent line' presentation slideshows

The Derivative and the Tangent Line Problem

The Derivative and the Tangent Line Problem. Section 2.1. After this lesson, you should be able to:. find the slope of the tangent line to a curve at a point use the limit definition of a derivative to find the derivative of a function

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Lesson 2.1

Lesson 2.1. The Derivative and the Tangent Line Problem. Quiz. P. What does it mean to say that a line is tangent to a curve at a point?. For a circle, the tangent line at a point P is the line that is perpendicular to the radial line at point P.

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AP Calculus Review

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MATH 1910 Chapter 2 Section 1 The Derivative and the Tangent Line Problem

MATH 1910 Chapter 2 Section 1 The Derivative and the Tangent Line Problem. Objectives. Find the slope of the tangent line to a curve at a point. Use the limit definition to find the derivative of a function. Understand the relationship between differentiability and continuity.

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Aim: What do slope, tangent and the derivative have to do with each other?

Aim: What do slope, tangent and the derivative have to do with each other?. Do Now: What is the equation of the line tangent to the circle at point (7, 8)? . A secant of a circle is a line that intersects the circle in two points. Tangents & Secants.

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MATH 1910 Chapter 1 Section 1 A Preview of Calculus

MATH 1910 Chapter 1 Section 1 A Preview of Calculus. Objectives. Understand what calculus is and how it compares with precalculus. Understand that the tangent line problem is basic to calculus. Understand that the area problem is also basic to calculus. What Is Calculus?.

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Be seated before the bell rings

Be seated before the bell rings. Be prepare : Have these things out. DESK. Warm-up (in your notes). Glue in learning targets. homework. HW: pg 47;4-6,9. All bags, purse, etc off desk. Class Room Rule and Procedures. Enter the classroom Enter quietly, go to your seat. Take off hat.

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Derivatives: A First Look

Derivatives: A First Look. Average rate of change Instantaneous rate of change Derivative limit of difference quotients Differentiable implies continuity Derivative notation. Different rates of change. y=f(x)

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Another look at D=RT

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Miss Battaglia BC Calculus

2.1 Differentiability Objective: Understand the relationship between differentiability and continuity. Miss Battaglia BC Calculus. Differentiability & Continuity. Alternative limit form of the derivative:

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