'Secant lines' presentation slideshows

Written by Zachary Trego and Sarah Hyman

The -17 Annual I ntegration G ames of Improper Integrals, Integration By Parts, and Partial Fractions. Written by Zachary Trego and Sarah Hyman. http://prawnandquartered.com/tag/contest/.

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2.4 Rates of Change & Tangent Lines

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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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Limits and Derivatives

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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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Problem #6

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The Tangent Problem

The Tangent Problem. Find an equation of the tangent line to the curve at the point (2,3). First we need to estimate the slope at the point (2,3). We are going to estimate the slope using secant lines. From the left: Using points (2,3) and (1,-1).

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Moving from Average Rate of Change (AROC) to Instantaneous Rate of Change (IROC)

Moving from Average Rate of Change (AROC) to Instantaneous Rate of Change (IROC). Today you will use the average rate of change to find the instantaneous rate of change and see how the slope of secant lines can be used to approximate the slope of tangent lines. Moving from AROC to IROC.

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3.2 Differentiability

3.2 Differentiability.

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Tangent Lines ( Sections 1.4 and 2.1 )

Tangent Lines ( Sections 1.4 and 2.1 ). Alex Karassev. Tangent line. What is a tangent line to a curve on the plane? Simple case: for a circle, a line that has only one common point with the circle is called tangent line to the circle This does not work in general!. ?. P. P.

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Secant Angles & Arcs

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Section 1.4

Section 1.4. The Tangent and Velocity Problems. WHAT IS A TANGENT LINE TO THE GRAPH OF A FUNCTION?. A line l is said to be a tangent to a curve at a point P if the line l touches, but does not intersect, the curve at P.

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Tangent Line using a limit

Tangent Line using a limit. The tangent line to a curve is based on the fundamental formula of the slope of a line. Additionally we consider the slope of various secant lines as they get closer to the point at which we want our tangent line. This short animation emphasizes that idea.

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Secant Angles

Secant Angles. Arcs and Secant Lines. A Secant is a straight line that crosses/intercepts another shape. A Secant angle is an angle made from two secant lines. Arcs and Secant Angles. The secant angle equals half the difference between the measure of the two arcs (for A outside the circle).

164 views • 5 slides