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Breve estudio sobre la primer y segunda republica española
El proceso democrático español siempre tuvo sus grandes conflictos. El sistema político español es quien siempre se encuentra en dificultades consigo mismo. Las reformas borbónicas, las invasiones napoleónicas y las guerras de independencia hispanoamericanas son el condimento principal que encontrara la España moderna para, primero desprenderse de un sistema caduco, y luego acercarse a un sistema que nunca podrían desarrollar con tranquilidad sin que fuese descaradamente interrumpido. Cuando se instala la primera república, España debía afrontar un problema interno que produciría su caída, las guerras carlistas. Los grupos de derechas pro monárquicos ganarían peso en un sistema que dentro de él romperían. No sería difícil conseguir el objetivo y así finalmente subastar la corona. Una vez que la dictadura cae, se instala el segundo intento, la segunda república y que sufriría el mismo destino que la primera. Grupos derechistas, grupos católicos, la aparición de la falange, el modelo italiano, el miedo rojo y las políticas de igualdad generarían un odio y malestar en sectores que terminarían siendo los mas reaccionarios. Las revueltas empezarían a generar un descontento. Pero también encontraremos los primeros intentos independentista de Catalunya, Galicia y Vaco y Navarra. Procesos que automáticamente se pausaron, se negaron y reprimieron durante el gobierno de Franco. Ya con el trabajo fino, nuevamente, de grupos derechistas y sectores relacionados con la iglesia católica lograrían cometer su objetivo de instalar un miedo y evitar la república democrática por una que defienda mas sus intereses y negocios. Así se instalaría la dictadura de Franco, donde ni republica ni monarquía existiría. Aunque antes de su muerte ya había decidido el mismo, el futuro político España. El presente libro culmina con l guerra civil, como se desarrollo y las batallas mas relevantes. La mudanza de la capital para evitar caer la república y dar comienzo a la etapa más oscura de la historia de España.
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Hey there, these are the notes of CHEMICAL REACTIONS AND EQUATIONS (grade -10th, chemistry) TOPICS COVERED:- - PHYSICAL AND CHEMICAL CHANGES - CHEMICAL EQUATIONS - ALL TYPES OF CHEMICAL REACTIONS - OXIDATION AND REDUCTION REACTIONS - RANCIDITY AND CORROSION!
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Education, culture and Society year 3
£1.50 Preview RemoveAttitudes and values
Attitudes may be defined as a disposition to respond positively or negatively to cognitive, affective and behavioural responses
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i have more DLP you can message me through facebook MICHELLE BALAGOT AMTALAO for a ower price
£6.25 Preview RemoveMaths notes for11th and 12th
Hllo friend the notes of inter based on any compdation leval exams
£0.50 Preview RemoveData types Vs Abstract data types
Data Types vs. Abstract Data Types Neso Academy In our journey towards learning data structures , we first have to understand the difference between data types and abstract data types. A data type defines a certain domain of values but also defines what operations are allowed on those values. In contrast to primitive data types, there is a concept of user defined data types which is not pre defined in the language itself. ADTs are like user defined data types which defines operations on values using functions without specifying what is there inside the function and how the operations are performed. Think of ADT as a black box which hides the inner structure and design of the data type from the user. There are multiple ways to implement an ADT. A stack ADT can be implemented using arrays or linked lists. The program which uses data structure is called a client program. It has access to the interface only and nothing inside. The implementation can go on without affecting the stack program. This is one of the biggest advantages of using abstract data types. Abstract data type provides abstraction which means hiding details from the user and it is very important because user does n't bother about how that particular thing is implemented. He just have to use that thing. So, this separation is required. That 's why abstract data type is very useful concept.
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I develop this document while studying for my EASA ATPL exams. To accomplish this I studied the Oxford Manual and did the Aviation Exam database. The information is brief and easy to read. I believe it contains all the information you will need to pass your exam. I hope you like it and can use it to study for Performance!
£12.50 Preview Remove2. Algebra Addition of Algebraic Expressions Part 002
This file contains sample problems and step-by-step explanatory solutions for adding algebraic expressions.
£1.00 Preview RemoveB13 Movie Review: Invisible City
Invisible City is a documentary film directed by Hubert Davis in 2009. It has been produced by Industry Pictures/ Shine Films in conjunction with the National Film Board of Canada. It revolves around two black Canadian youngsters, “Kendell” and “Mikey” who are students at the Nelson Mandela Park Public School. The film follows the struggles they undergo in matters pertaining to their academics, their behavior as well as their sense of futility.
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Modern History--The French Revolution. These notes detail the social, economic and ideological causes of the French Revolution. Intended for senior high school students. Especially ideal for anyone involved in an ATAR course.
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A complete, detailed and comprehensive description of the EU Institutions. This covers all information required for any 1st year Law degree and is also perfectly suitable for other levels of study. A detailed and easy to read summary of all you need to know.
£1.00 Preview RemovePreliminaries and Foundations of Calculus
The topic "Preliminaries and Foundations of Calculus" typically covers the essential concepts and tools needed to understand and study calculus. These foundational ideas lay the groundwork for more advanced topics in calculus and include the following key areas: 1. Functions and Graphs: A function is a relationship between a set of inputs (domain) and a set of possible outputs (range), where each input is related to exactly one output. Understanding the concept of a function is crucial, as calculus primarily deals with functions and their properties. Graphing functions helps in visualizing their behavior, such as identifying limits, continuity, and asymptotes. 2. Limits and Continuity: The concept of a limit is central to calculus, describing the behavior of a function as the input approaches a particular value. Continuity refers to whether a function behaves smoothly without breaks or jumps in its graph. The notion of limits is foundational for defining derivatives and integrals. 3. Sequences and Series: A sequence is an ordered list of numbers, and a series is the sum of the terms of a sequence. Convergence of sequences and series plays an important role in understanding the behavior of functions at infinity or as they approach certain values. 4. Real Numbers and Algebra: Understanding the real number system (including rational and irrational numbers) and basic algebraic operations are important for solving problems in calculus. Concepts such as inequalities, powers, exponents, and polynomials are frequently used in calculus. 5. Rates of Change: The rate of change of a function, such as velocity or growth rate, is often studied in calculus. This leads to the concept of the derivative, which is the primary tool for studying rates of change. 6. Derivatives: The derivative of a function represents how the function changes as its input changes. It’s used to analyze the slope of a curve, tangents to curves, and optimization problems. 7. Integrals: Integration is the reverse process of differentiation and is concerned with finding the area under a curve or accumulating quantities over an interval. The integral is fundamental for solving problems related to total accumulation, such as areas, volumes, and work. 8. The Fundamental Theorem of Calculus: This theorem links differentiation and integration, showing that the two processes are essentially inverses of each other. It provides the foundation for calculating definite integrals. Together, these preliminaries form the essential groundwork for studying more complex topics in calculus, such as differential equations, multivariable calculus, and advanced integration techniques.
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