Flow chart diagram
•Download as DOCX, PDF•
0 likes•185 views
This document appears to contain random characters and symbols with no discernible meaning or story. It does not provide enough context or substance to generate a multi-sentence summary.
Report
Share
Report
Share
Recommended
Unicamp 2016 - aberta
The document contains 7 questions regarding geometry, functions, matrices, and probability. Question 1 involves finding angle measures given side lengths in a triangle under different progressions. Question 2 analyzes the graph and solutions of a piecewise function. Question 3 examines when a matrix is invertible and determines the absolute value of a complex number root of a cubic polynomial.
Tugasan pisah ragaman (a168892)
1. The document presents a logistic regression model to analyze the probability of individuals switching from private transportation to public transportation based on parking rates.
2. A logistic function is fitted to the data and parameters α and C are estimated. The model shows a high goodness of fit (R2 = 0.9834).
3. The methodology is then applied to analyze switching from private to public transportation based on bus fare discounts and reduced travel time. A multiple logistic regression model is developed relating probability of switching to fare and time.
Taller estadistica
1. 46% of accounts have CDTs
2. 8% are located in both Bogota and Medellin
3. Given someone is in category I, there is a 14% chance they are in category C
5.2 first and second derivative test
This document provides guidance on sketching graphs of functions by considering key features such as symmetries, intercepts, extrema, asymptotes, concavity, and inflection points. It then works through an example of sketching the graph of the function f(x) = (2x^2 - 8)/(x^2 - 16). Key steps include finding vertical and horizontal asymptotes, critical points and inflection points, intervals of increase/decrease, and finally sketching the graph.
5.8 rectilinear motion
This document discusses rectilinear motion and concepts related to position, velocity, speed, and acceleration for objects moving along a straight line. It defines velocity as the rate of change of position with respect to time and speed as the magnitude of velocity. Acceleration is defined as the rate of change of velocity with respect to time. Examples of position, velocity, speed, and acceleration graphs are shown for an object with the position function s(t) = t^3 - 6t^2. The document also analyzes position versus time graphs to determine characteristics of an object's motion at different points. Finally, it works through an example of analyzing the motion of a particle with position function s(t) = 2t^3 -
Fuvest 2017 - aberta
The document presents 7 multi-part math and geometry problems. Problem 1 involves maximizing profit from transporting two materials with volume and weight restrictions. Problem 2 deals with determining constants in an equation modeling analyte concentration over time. Problem 3 examines properties of a parameterized function. The remaining problems involve areas and volumes of geometric shapes, maximizing box volume from a sheet of paper, and coordinates of a point given a fixed length string wrapped around a disk.
Recommended
Unicamp 2016 - aberta
The document contains 7 questions regarding geometry, functions, matrices, and probability. Question 1 involves finding angle measures given side lengths in a triangle under different progressions. Question 2 analyzes the graph and solutions of a piecewise function. Question 3 examines when a matrix is invertible and determines the absolute value of a complex number root of a cubic polynomial.
Tugasan pisah ragaman (a168892)
1. The document presents a logistic regression model to analyze the probability of individuals switching from private transportation to public transportation based on parking rates.
2. A logistic function is fitted to the data and parameters α and C are estimated. The model shows a high goodness of fit (R2 = 0.9834).
3. The methodology is then applied to analyze switching from private to public transportation based on bus fare discounts and reduced travel time. A multiple logistic regression model is developed relating probability of switching to fare and time.
Taller estadistica
1. 46% of accounts have CDTs
2. 8% are located in both Bogota and Medellin
3. Given someone is in category I, there is a 14% chance they are in category C
5.2 first and second derivative test
This document provides guidance on sketching graphs of functions by considering key features such as symmetries, intercepts, extrema, asymptotes, concavity, and inflection points. It then works through an example of sketching the graph of the function f(x) = (2x^2 - 8)/(x^2 - 16). Key steps include finding vertical and horizontal asymptotes, critical points and inflection points, intervals of increase/decrease, and finally sketching the graph.
5.8 rectilinear motion
This document discusses rectilinear motion and concepts related to position, velocity, speed, and acceleration for objects moving along a straight line. It defines velocity as the rate of change of position with respect to time and speed as the magnitude of velocity. Acceleration is defined as the rate of change of velocity with respect to time. Examples of position, velocity, speed, and acceleration graphs are shown for an object with the position function s(t) = t^3 - 6t^2. The document also analyzes position versus time graphs to determine characteristics of an object's motion at different points. Finally, it works through an example of analyzing the motion of a particle with position function s(t) = 2t^3 -
Fuvest 2017 - aberta
The document presents 7 multi-part math and geometry problems. Problem 1 involves maximizing profit from transporting two materials with volume and weight restrictions. Problem 2 deals with determining constants in an equation modeling analyte concentration over time. Problem 3 examines properties of a parameterized function. The remaining problems involve areas and volumes of geometric shapes, maximizing box volume from a sheet of paper, and coordinates of a point given a fixed length string wrapped around a disk.
Afa 2018
The document contains 16 multiple choice questions from an exam on various math and geometry topics. The questions cover topics like pyramid construction using blocks, functions, probability, geometry concepts like circles and rotations, and data analysis like median and frequency distributions.
3
This Matlab program defines incremental fuel cost as a function of power output p ranging from 10 to 100. It calculates fuel cost f as a quadratic function of p, heat rate h as the ratio of f to p, and incremental cost c as the product of interest rate i and h. It then generates 3 figures plotting the relationships between p and f, p and h, and p and c.
Higher formal homeworks unit 3
1. The document contains 5 multi-part math problems involving equations of lines, circles, recurrence relations, optimization, and geometry.
2. Specific questions involve finding equations of lines parallel/perpendicular to other lines, properties of circles like tangents and radii, defining and calculating recurrence relations, and optimizing dimensions like finding greatest areas or volumes based on constraints.
3. Diagrams are provided to illustrate some geometry problems involving points, lines and shapes.
1
This document contains two MATLAB programs. The first program calculates the optimal cross-sectional area of an electrical conductor by plotting resistance, capacitance, and total cost against varying area. The second program plots fuel cost, heat rate, and incremental cost against changing power plant output to find the minimum incremental cost.
Introduction to Regression line
This topic is based on research in Computer Science | Pattern Recognition | Probability and Statistics.
Here, we discuss Regression Line with a simple example. Basics of Line equation is demonstrated with a real-world example.
Eg: A railway track is paved in a line connecting various cities. It can be associated with the google maps with cities connected by the flight route / railway route.
Eg: Politicians demanding alternative route for railway constructions
This video is contributed by
https://sites.google.com/view/amarnath-r
Sample Program:
https://sites.google.com/view/amarnath-r/introduction-to-regression-analysis
Kika2
This document contains C++ code definitions and functions for calculating geometric relationships between circles and lines. It defines a pair type to represent a circle with its center point and radius. Functions include checking for circle-circle intersections, finding the intersection points of a circle and line, calculating tangent lines from a point to a circle, and finding common tangent lines between two circles. The common tangent line function handles various cases depending on the relative radii of the two circles.
Kika
This document discusses algorithms and data structures for computational geometry problems involving points and line segments in a plane. It defines a Point class to represent points as complex numbers, and a Line class to represent line segments as pairs of Points. It provides functions for calculating distances and angles between Points, determining if a point lies on a line segment, finding the closest distance between two line segments, checking if two line segments intersect, and finding their intersection point. The document also describes an algorithm to solve the closest pair of line segments problem from a given set of line segments.
Fuvest 2010 - aberta
1) The document contains 10 math problems from a Brazilian entrance exam (Fuvest). The problems cover topics like functions, geometry, probability, and word problems.
2) Mafalda is frustrated that she cannot solve one of the math problems. The problem asks her to solve 291.
3) A transportation company received a request to make an additional delivery, which would require deviating from the most direct route. The question calculates the minimum price the company would need to charge for the extra time and fuel required.
Examplelf flowchart
The document provides examples of flowcharts and rules for creating flowcharts. It includes 5 examples of flowcharts: 1) summing even numbers from 1 to 20, 2) finding the sum of the first 50 natural numbers, 3) finding the largest of three numbers, 4) computing a factorial, and 5) improving an assembly process by removing unnecessary checks and fitting a reel band earlier. It also lists rules for drawing clear flowcharts, such as including start and stop symbols, using arrows to show flow, and limiting each chart to one page.
L'hopital's rule
This document discusses L'Hopital's rule, a technique used in calculus for evaluating limits of indeterminate forms. Specifically, it states that if the limit of f(x)/g(x) as x approaches c results in an indeterminate form of 0/0 or infinity/infinity, and if f(c) = g(c) = 0 and both f'(c) and g'(c) exist, then the limit can be evaluated as the ratio of the derivatives f'(c)/g'(c). It also presents a more generalized form of L'Hopital's rule that requires only that the individual limits of f(x), g(x), f'(x), and g'(x
Ch 7 tutoring notes quadratics
The document discusses transformations of quadratic functions in vertex form f(x) = a(x-h)2 + k. It explains how changing the coefficients a, h, and k affects the graph of the quadratic function. Specifically, it states that changing a widens or narrows the graph, changing h shifts the graph left or right, and changing k shifts the graph up or down. It also provides examples of writing equations for quadratic functions based on given graphs and finding the vertex of a quadratic function in standard form.
Unicamp 2020 - fechada
This document contains a 14 question multiple choice exam along with its answer key. The exam covers topics such as arithmetic progressions, polynomial functions, probability, geometry of polygons and triangles, matrices, and trigonometry. The answer key indicates that the correct answers are choices C, C, A, A, B, C, B, C, D, C, A, D, B, and B, respectively, for each question.
Obj. 45 Surface Area
The document discusses how to calculate the surface area of various 3D shapes. It provides formulas to find the lateral area and total surface area of prisms, cylinders, pyramids, and cones. For prisms and cylinders, the lateral area is calculated by multiplying the perimeter/circumference by the height. The total surface area is the lateral area plus the area of the two bases. For pyramids and cones, the lateral area is half the perimeter/circumference times the slant height, and the total surface area adds the base area. Examples are provided to demonstrate calculating the lateral and total surface areas of different shapes.
Obj. 48 Geometric Probability
The student is able to calculate geometric probabilities and use geometric probability to predict results in real-world situations. Geometric probability is based on a ratio of geometric measures such as length or area to calculate the probability of an event. Examples are provided to demonstrate calculating probabilities of events for points on lines and in plane figures, outcomes of experiments with spinners or stoplights, and areas of shapes within rectangles.
2
This MATLAB code calculates depreciation costs over time using 3 different methods: 1) the straight-line method plots accumulated depreciation and book value as straight lines, 2) the diminishing-balance method plots accumulated depreciation and book value as curves, and 3) the sinking fund method plots accumulated depreciation and book value where deposits are made each period at an interest rate.
11th Maths - Probability - BAYE’S THEOREM
Bayes' theorem provides a formula for calculating the probability of an event A given event B, based on the prior probability of A and the probability of B given A. Specifically, it states that the probability of event A given event B is equal to the probability of A multiplied by the probability of B given A, divided by the sum of all such joint probabilities for the sample space. The theorem can be used to calculate posterior probabilities based on known prior probabilities and conditional probabilities.
5.13.4 Surface Area
The document discusses how to calculate the surface area of various three-dimensional shapes. It provides formulas to find the lateral area and total surface area of prisms, cylinders, pyramids, and cones. For prisms and cylinders, the lateral area is calculated using the perimeter/circumference and height, while the total surface area also includes the areas of the two bases. For pyramids and cones, the lateral area is calculated using half the perimeter/circumference multiplied by the slant height, while the total surface area adds the base area. Examples are provided to demonstrate calculating the surface areas of different shapes.
More Related Content
What's hot
Afa 2018
The document contains 16 multiple choice questions from an exam on various math and geometry topics. The questions cover topics like pyramid construction using blocks, functions, probability, geometry concepts like circles and rotations, and data analysis like median and frequency distributions.
3
This Matlab program defines incremental fuel cost as a function of power output p ranging from 10 to 100. It calculates fuel cost f as a quadratic function of p, heat rate h as the ratio of f to p, and incremental cost c as the product of interest rate i and h. It then generates 3 figures plotting the relationships between p and f, p and h, and p and c.
Higher formal homeworks unit 3
1. The document contains 5 multi-part math problems involving equations of lines, circles, recurrence relations, optimization, and geometry.
2. Specific questions involve finding equations of lines parallel/perpendicular to other lines, properties of circles like tangents and radii, defining and calculating recurrence relations, and optimizing dimensions like finding greatest areas or volumes based on constraints.
3. Diagrams are provided to illustrate some geometry problems involving points, lines and shapes.
1
This document contains two MATLAB programs. The first program calculates the optimal cross-sectional area of an electrical conductor by plotting resistance, capacitance, and total cost against varying area. The second program plots fuel cost, heat rate, and incremental cost against changing power plant output to find the minimum incremental cost.
Introduction to Regression line
This topic is based on research in Computer Science | Pattern Recognition | Probability and Statistics.
Here, we discuss Regression Line with a simple example. Basics of Line equation is demonstrated with a real-world example.
Eg: A railway track is paved in a line connecting various cities. It can be associated with the google maps with cities connected by the flight route / railway route.
Eg: Politicians demanding alternative route for railway constructions
This video is contributed by
https://sites.google.com/view/amarnath-r
Sample Program:
https://sites.google.com/view/amarnath-r/introduction-to-regression-analysis
Kika2
This document contains C++ code definitions and functions for calculating geometric relationships between circles and lines. It defines a pair type to represent a circle with its center point and radius. Functions include checking for circle-circle intersections, finding the intersection points of a circle and line, calculating tangent lines from a point to a circle, and finding common tangent lines between two circles. The common tangent line function handles various cases depending on the relative radii of the two circles.
Kika
This document discusses algorithms and data structures for computational geometry problems involving points and line segments in a plane. It defines a Point class to represent points as complex numbers, and a Line class to represent line segments as pairs of Points. It provides functions for calculating distances and angles between Points, determining if a point lies on a line segment, finding the closest distance between two line segments, checking if two line segments intersect, and finding their intersection point. The document also describes an algorithm to solve the closest pair of line segments problem from a given set of line segments.
Fuvest 2010 - aberta
1) The document contains 10 math problems from a Brazilian entrance exam (Fuvest). The problems cover topics like functions, geometry, probability, and word problems.
2) Mafalda is frustrated that she cannot solve one of the math problems. The problem asks her to solve 291.
3) A transportation company received a request to make an additional delivery, which would require deviating from the most direct route. The question calculates the minimum price the company would need to charge for the extra time and fuel required.
Examplelf flowchart
The document provides examples of flowcharts and rules for creating flowcharts. It includes 5 examples of flowcharts: 1) summing even numbers from 1 to 20, 2) finding the sum of the first 50 natural numbers, 3) finding the largest of three numbers, 4) computing a factorial, and 5) improving an assembly process by removing unnecessary checks and fitting a reel band earlier. It also lists rules for drawing clear flowcharts, such as including start and stop symbols, using arrows to show flow, and limiting each chart to one page.
L'hopital's rule
This document discusses L'Hopital's rule, a technique used in calculus for evaluating limits of indeterminate forms. Specifically, it states that if the limit of f(x)/g(x) as x approaches c results in an indeterminate form of 0/0 or infinity/infinity, and if f(c) = g(c) = 0 and both f'(c) and g'(c) exist, then the limit can be evaluated as the ratio of the derivatives f'(c)/g'(c). It also presents a more generalized form of L'Hopital's rule that requires only that the individual limits of f(x), g(x), f'(x), and g'(x
Ch 7 tutoring notes quadratics
The document discusses transformations of quadratic functions in vertex form f(x) = a(x-h)2 + k. It explains how changing the coefficients a, h, and k affects the graph of the quadratic function. Specifically, it states that changing a widens or narrows the graph, changing h shifts the graph left or right, and changing k shifts the graph up or down. It also provides examples of writing equations for quadratic functions based on given graphs and finding the vertex of a quadratic function in standard form.
Unicamp 2020 - fechada
This document contains a 14 question multiple choice exam along with its answer key. The exam covers topics such as arithmetic progressions, polynomial functions, probability, geometry of polygons and triangles, matrices, and trigonometry. The answer key indicates that the correct answers are choices C, C, A, A, B, C, B, C, D, C, A, D, B, and B, respectively, for each question.
Obj. 45 Surface Area
The document discusses how to calculate the surface area of various 3D shapes. It provides formulas to find the lateral area and total surface area of prisms, cylinders, pyramids, and cones. For prisms and cylinders, the lateral area is calculated by multiplying the perimeter/circumference by the height. The total surface area is the lateral area plus the area of the two bases. For pyramids and cones, the lateral area is half the perimeter/circumference times the slant height, and the total surface area adds the base area. Examples are provided to demonstrate calculating the lateral and total surface areas of different shapes.
Obj. 48 Geometric Probability
The student is able to calculate geometric probabilities and use geometric probability to predict results in real-world situations. Geometric probability is based on a ratio of geometric measures such as length or area to calculate the probability of an event. Examples are provided to demonstrate calculating probabilities of events for points on lines and in plane figures, outcomes of experiments with spinners or stoplights, and areas of shapes within rectangles.
2
This MATLAB code calculates depreciation costs over time using 3 different methods: 1) the straight-line method plots accumulated depreciation and book value as straight lines, 2) the diminishing-balance method plots accumulated depreciation and book value as curves, and 3) the sinking fund method plots accumulated depreciation and book value where deposits are made each period at an interest rate.
11th Maths - Probability - BAYE’S THEOREM
Bayes' theorem provides a formula for calculating the probability of an event A given event B, based on the prior probability of A and the probability of B given A. Specifically, it states that the probability of event A given event B is equal to the probability of A multiplied by the probability of B given A, divided by the sum of all such joint probabilities for the sample space. The theorem can be used to calculate posterior probabilities based on known prior probabilities and conditional probabilities.
5.13.4 Surface Area
The document discusses how to calculate the surface area of various three-dimensional shapes. It provides formulas to find the lateral area and total surface area of prisms, cylinders, pyramids, and cones. For prisms and cylinders, the lateral area is calculated using the perimeter/circumference and height, while the total surface area also includes the areas of the two bases. For pyramids and cones, the lateral area is calculated using half the perimeter/circumference multiplied by the slant height, while the total surface area adds the base area. Examples are provided to demonstrate calculating the surface areas of different shapes.