'Relative maximum' diaporamas de présentation

Math 140

529 views • 39 slides

What you will learn

412 views • 26 slides

Applications OF DIFFERENTIAL CALCULUS

Applications OF DIFFERENTIAL CALCULUS. BY ERUM RIAZ Department of Mathematics D.A Degree College F or Women Ph-VII (Ext). Applications of differential calculus :. Analysis :. By the end of the lesson students will be able to explain the applications of derivative.

879 views • 22 slides

Aim: How can we classify relative extrema as either relative minimums or relative maximums?

Aim: How can we classify relative extrema as either relative minimums or relative maximums?. Do Now:. The height of a ball t seconds after it is thrown upward from a height of 32 feet and with an initial velocity of 48 feet per second. Verify that f (1) = f (2)

355 views • 21 slides

Concavity and the Second Derivative Test

Concavity and the Second Derivative Test. Determine the intervals on which the graphs of functions are concave upward or concave downward. Find the points of inflection of the graphs of functions. Use the Second Derivative Test to find the relative extrema of functions. Standard 4.5a.

1.78k views • 21 slides

Warm Up

366 views • 20 slides

AP Calculus Section 3.3 Increasing and Decreasing Functions and The First Derivative Test

AP Calculus Section 3.3 Increasing and Decreasing Functions and The First Derivative Test. Student Notes Definitions, Theorems, and Examples. Definition.

492 views • 19 slides

3.1 Extrema on an Interval

3.1 Extrema on an Interval. The mileage of a certain car can be approximated by:. At what speed should you drive the car to obtain the best gas mileage ?. The textbook gives the following example at the start of chapter 4:.

389 views • 19 slides

732 views • 19 slides

The Mean Value Theorem

The Mean Value Theorem. Math 131 Spring 2010. Max-Min Theorem If f' (x) is defined on an open interval (a, b) and if f(x) has a relative extrema at a point c on the interval, then f' (c) = 0

343 views • 17 slides

Pre-Calculus

Pre-Calculus . Chapter 1 Functions and Their Graphs. 1.3.1 Graphs of Functions. Objectives: Find the domains and ranges of functions & use the Vertical Line Test for functions. Determine intervals on which functions are increasing, decreasing, or constant.

331 views • 17 slides

5.2: Relative Extrema

5.2: Relative Extrema. Objective : To use the derivative to find maximum and minimum values of a function. Discuss what is happening in this graph. Are there any maximum or minimum points? . RELATIVE MAXIMUM OR MINIMUM. Let c be a number in the domain of f .

452 views • 13 slides

5.2 Polynomials, Linear Factors, and Zeros

5.2 Polynomials, Linear Factors, and Zeros . P288-292. Ex) Write the polynomial in factored form. The following statements are equivalent: (x-b) is a linear factor of P(x) b is a zero of y=P(x) b is a of P(x)=0 b is a solution of P(x)=0 b is an x-intercept of y=P(x).

612 views • 12 slides

Chapter 3

300 views • 12 slides

Increasing and Decreasing Functions

2.17k views • 11 slides

3.6 Critical Points

3.6 Critical Points. Critical Points. . Maximum : When the graph is increasing to the left of x = c and decreasing to the right of x = c (top of hill) Minimum : When the graph of a function is decreasing to the left of x = c and increasing ot the right of x = c (bottom of valley)

218 views • 10 slides

Polynomials and polynomial functions

Polynomials and polynomial functions . Standard Form. Polynomial Function is classified by degree. Its degree is the highest degree among its monomial term(s). The degree determines the possible number of turning points in the graph and the end behavior of the graph.

221 views • 9 slides

FLORIN GJERGJAJ

FLORIN GJERGJAJ. INDIVIDUAL PROJECT: GUIDE FOR SOLVING 2008 FRQ #6. 2008 #6. Breaking down the question - They are asking for line tangent so you know that you will have to use the point slope formula =

260 views • 8 slides

Objective: Identify even or odd functions.

Objective: Identify even or odd functions. . Warm up Describe where is the function increasing, decreasing or constant. What is the relative maximum? What is the relative minimum?. Example 1 Classify each function as symmetric w.r.t . y-axis, origin or neither.

160 views • 4 slides

Open intervals of increasing, decreasing & constant functions

Open intervals of increasing, decreasing & constant functions. X values (left most point, right most point) Looking from left to right Increasing: Constant: Decreasing:. Relative Maximum & Minimums. Relative Maximums: High point of a curve Relative Minimum: Low point of a curve

190 views • 4 slides