Sulpcegu5e ppt 7_7
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Trigonometric equations involve expressions containing trigonometric functions set equal to other expressions. Solving trigonometric equations requires the use of inverse trigonometric functions to isolate the trigonometric term and determine the angle(s) that satisfy the original equation.
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Sulpcegu5e ppt 7_8
This document discusses solving trigonometric equations and contains 4 objectives: the first discusses solving trigonometric equations graphically; the second addresses solving trigonometric equations algebraically; the third objective covers solving trigonometric equations involving multiple angles; and the fourth objective involves solving trigonometric equations involving inverse trigonometric functions.
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Sulpcegu5e ppt 7_8
This document discusses solving trigonometric equations and contains 4 objectives: the first discusses solving trigonometric equations graphically; the second addresses solving trigonometric equations algebraically; the third objective covers solving trigonometric equations involving multiple angles; and the fourth objective involves solving trigonometric equations involving inverse trigonometric functions.
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Sulpcegu5e ppt 7_1
This document outlines 5 objectives for reviewing properties of inverse trigonometric functions. It will examine the inverse sine, cosine, and tangent functions, their definitions and domains, as well as properties of functions and their inverses.
Sulpcegu5e ppt 7_4
This document discusses formulas for sums and differences and contains 3 objectives. The objectives likely cover deriving and applying formulas to find the sum or difference of multiple terms, recognizing patterns in sums and differences, and solving problems using sum and difference formulas.
Sulpcegu5e ppt 7_3
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Sulpcegu5e ppt 7_6
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Sulpcegu5e ppt 7_2
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Near SBI ATM,
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Telephone: 0413-2211159.
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International Journal of Engineering Research and Applications (IJERA) is an open access online peer reviewed international journal that publishes research and review articles in the fields of Computer Science, Neural Networks, Electrical Engineering, Software Engineering, Information Technology, Mechanical Engineering, Chemical Engineering, Plastic Engineering, Food Technology, Textile Engineering, Nano Technology & science, Power Electronics, Electronics & Communication Engineering, Computational mathematics, Image processing, Civil Engineering, Structural Engineering, Environmental Engineering, VLSI Testing & Low Power VLSI Design etc.
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its a ppt based on ieee journal jan 2016
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This document discusses techniques for segmenting independently moving image regions using motion detection. It covers the following approaches:
1. Motion-based segmentation using optical flow to detect pixel-level motion between frames. This approach has limitations due to the aperture and occlusion problems.
2. Color-based and texture-based segmentation which learn background models (e.g. histograms or Gaussian distributions) for each pixel and detect foreground objects that differ significantly from the background models.
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This paper focuses on improved edge model based on Curvelet coefficients analysis. Curvelet transform is
a powerful tool for multiresolution representation of object with anisotropic edge. Curvelet coefficients
contributions have been analyzed using Scale Invariant Feature Transform (SIFT), commonly used to study
local structure in images. The permutation of Curvelet coefficients from original image and edges image
obtained from gradient operator is used to improve original edges. Experimental results show that this
method brings out details on edges when the decomposition scale increases.
Experimental study of minutiae based algorithm for fingerprint matching
In this paper, a minutiae-based algorithm for fingerprint pattern recognition and matching is
proposed. The algorithm uses the distance between the minutiae and core points to determine
the pattern matching scores for fingerprint images. Experiments were conducted using
FVC2002 fingerprint database comprising four datasets of images of different sources and
qualities. False Match Rate (FMR), False Non-Match Rate (FNMR) and the Average Matching
Time (AMT) were the statistics generated for testing and measuring the performance of the
proposed algorithm. The comparative analysis of the proposed algorithm and some existing
minutiae based algorithms was carried out as well. The findings from the experimental study
were presented, interpreted and some conclusions were drawn.
Image segmentation
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More information on this research can be found in:
Hussein, Rania, Frederic D. McKenzie. “Identifying Ambiguous Prostate Gland Contours from Histology Using Capsule Shape Information and Least Squares Curve Fitting.” The International Journal of Computer Assisted Radiology and Surgery ( IJCARS), Volume 2 Numbers 3-4, pp. 143-150, December 2007.
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1) Representing images as sets and using structuring elements to probe image properties
2) Basic set operations in morphology like intersection, union, complement, translation and reflection
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Sulpcegu5e ppt 7_1
This document outlines 5 objectives for reviewing properties of inverse trigonometric functions. It will examine the inverse sine, cosine, and tangent functions, their definitions and domains, as well as properties of functions and their inverses.
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This document discusses double-angle and half-angle formulas for trigonometric functions. It has three objectives: 1) To derive and use double-angle formulas, 2) To derive and use half-angle formulas, and 3) To use a half-angle formula to find the exact values of sin(22.5°) and cos(22.5°).
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This document summarizes a presentation on recent advances in math interventions. It discusses key concepts like math proficiency, foundational math skills, and common math myths. It also outlines a multi-tiered system of supports including strategies for Tier 1 core instruction, Tier 2 small group interventions, and Tier 3 individualized supports. Specific evidence-based practices are recommended, such as explicit instruction, strategic use of math vocabulary, and targeting foundational skills like whole number knowledge before rational numbers.
Presentation1
This document discusses completing the square to factor quadratic trinomials. It provides examples of factoring expressions of the form x^2 + bx + c by finding the constant to add inside the square. These quadratic trinomials can be written as perfect squares minus/plus a constant. The document demonstrates completing the square on sample expressions and emphasizes that this method allows solving quadratic equations using square roots rather than the quadratic formula.
Sulpcegu5e ppt 14_5
This document discusses two objectives related to calculating areas and integrals. The first objective covers finding the area under a curve using integrals, while the second objective likely expands on this topic or covers related concepts.
Sulpcegu5e ppt 14_4
The document discusses finding the equation of the tangent line to the graph of f(x)=2x^2 at the point (1,2). It also discusses the motion of a ball thrown straight up in the air, with the equation h(t)=-16t^2 + 64t, where t is time. It asks for the time when the ball strikes the ground, passes the rooftop on the way down, and its instantaneous speed at various times.
Sulpcegu5e ppt 14_3
This section discusses one-sided limits and continuous functions. It has two objectives: 1) To define and evaluate one-sided limits and use them to determine if a function is continuous at a point. 2) To use limits to analyze the graph of a function near any discontinuities and determine if they are removable, jump, or essential discontinuities.
Sulpcegu5e ppt 14_2
This document outlines 5 objectives for learning algebra techniques for finding limits. The objectives cover skills for determining limits of functions algebraically by factoring, simplifying rational expressions, applying properties of exponents, and evaluating one-sided limits.
Sulpcegu5e ppt 14_1
This document discusses finding limits using tables and graphs. The first objective relates to using tables and graphs to find limits, while the second objective likely continues the discussion on finding limits through tables and graphs. In summary, the document covers finding limits through tables and graphs across two objectives.
Sulpcegu5e ppt 13_3
The document discusses probability and contains 4 objectives: 1) The probability of a head or tail in a fair coin toss. 2) The probability of having 3 boys and 1 girl in a 4-child family is 1 in 4. 3) The probability of drawing a heart from a standard deck is 13/52 and drawing an ace is 4/52. 4) The probability of rain is 30% so not raining is 70%, and the probability that at least 2 people in a group of 15 have the same birthday is over 50%.
Sulpcegu5e ppt 13_2
This document discusses permutations and combinations. It contains examples of calculating the number of possible codes, lineups, and committees given different conditions like allowing or not allowing repetition. It also provides examples of listing combinations and calculating the number of arrangements of different objects like letters, flags, and people on committees.
Sulpcegu5e ppt 13_1
The document discusses three counting objectives: 1) Listing all subsets of the set {1,2,3}, 2) Determining the number of students in a survey of 200 that had been to Florida or New York or neither, and 3) Calculating the number of possible three-symbol code words where the first symbol is an uppercase letter, second is a digit, and third is a lowercase letter.
Sulpcegu5e ppt 12_5
This document discusses the binomial theorem and provides two objectives: 1) Four Useful Formulas and 2) an unnamed second objective. The binomial theorem is a formula for expanding expressions of the form (a + b)^n where a and b are numbers or variables and n is a non-negative integer.
Sulpcegu5e ppt 12_4
Mathematical induction is a method of proof typically used to establish that a property holds for all natural numbers. The principle of mathematical induction states that to show a statement is true for all natural numbers n, it must be shown that the statement holds true for the base case n=1, and also that if the statement holds true for any natural number k, then it must also hold true for k+1. This allows proving statements about an infinite set by considering only a finite number of cases.
Sulpcegu5e ppt 12_3
This document discusses geometric sequences and series. It lists 4 objectives: 1) Identifying geometric sequences by listing the first term and common ratio, 2) and 3) Contain no information but indicate additional objectives, 4) Contains no information. The example geometric sequence given is 2, 8, 32, 128, ... with a first term of 2 and common ratio of 4.
Sulpcegu5e ppt 12_2
This document contains objectives and problems regarding arithmetic sequences. Objective 1 introduces arithmetic sequences and asks to identify the first term and common difference of sequences. Objective 2 asks to find specific terms in arithmetic sequences and identify the first term and common difference given additional information. Objective 3 asks to find sums of terms in arithmetic sequences and evaluate numeric expressions that represent arithmetic sequences. The final problem asks to calculate the total number of seats in a stadium section where each row has two more seats than the row in front of it.
Sulpcegu5e ppt 12_1
This document discusses sequences and provides 5 objectives: 1) introduce sequences, 2) define a recursively defined sequence and write out its first 5 terms, 3) another objective discussing sequences, 4) another objective discussing sequences, 5) another objective discussing sequences.
Sulpcegu5e ppt 11_8
A factory manufactures two types of ice skates - racing skates and figure skates. Racing skates require 8 hours of fabrication and 2 hours of finishing while figure skates require 4 hours of fabrication and 2 hours of finishing. The factory's fabrication department has 224 hours available per day and the finishing department has 72 hours available. The problem is to determine the number of each type of skate to manufacture daily to maximize profit, where racing skates yield $15 profit each and figure skates yield $12 profit each.
Sulpcegu5e ppt 11_8
A factory manufactures two types of ice skates - racing skates and figure skates. Racing skates require 8 hours of fabrication and 2 hours of finishing while figure skates require 4 hours of fabrication and 2 hours of finishing. The factory's fabrication department has 224 hours available per day and the finishing department has 72 hours available. The problem is to determine the number of each type of skate to manufacture daily to maximize profit, where racing skates yield $15 profit each and figure skates yield $12 profit each.
Sulpcegu5e ppt 11_7
This document discusses systems of inequalities and contains 3 objectives: the first objective covers half-planes, the second objective is not specified, and the third objective is also not specified.
Sulpcegu5e ppt 11_6
This document discusses solving systems of nonlinear equations. It recommends graphing the equations if there are two variables and the equations are easy to graph, as this allows you to see how many solutions there are and their approximate locations. It also notes that extraneous solutions can occur when solving nonlinear systems, so all apparent solutions must be verified.
Sulpcegu5e ppt 11_5
This document discusses partial fraction decomposition and outlines 4 objectives: 1) decompose rational functions into partial fractions, 2) find the coefficients of the partial fractions, 3) use partial fraction decomposition to evaluate integrals, and 4) use partial fraction decomposition to solve application problems.
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Recent Advances in Math Interventions. Programs Tactics Strategies.Handouts.pdf
Recent Advances in Math Interventions. Programs Tactics Strategies.Handouts.pdf
Sulpcegu5e ppt 7_7
- 1. Section 7.7 Trigonometric Equations (I)
- 2. OBJECTIVE 1