Финансы ТК-7 вариант-2 (Решение → 5559)

Описание

Задание 1.6. На основе трехкомпонентного показателя типа финансовой ситуации охарактеризовать динамику изменения финансовой ситуации, в которой находится экономика предприятия и разработать предложения по ее улучшению и оценить возможные изменения.

Оглавление

Задание 1.6. На основе трехкомпонентного показателя типа финансовой ситуации охарактеризовать динамику изменения финансовой ситуации, в которой находится экономика предприятия и разработать предложения по ее улучшению и оценить возможные изменения.

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">;

Список литературы
<h1>СПИСОК ИСПОЛЬЗОВАННОЙ ЛИТЕРАТУРЫ</h1>

1. Орлов А.А. Основы финансовых вычислений: Методические указания к практическим занятиям по дисциплине «Финансовый менеджмент» для студентов 4 курса специальности «Финансы и кредит». - М.:МИИТ, 2017.- 39 с. 2. Орлов А.А. Финансовые инструменты и методы: Методические указания к практическим занятиям по дисциплине «Финансовый менеджмент» для студентов 4 курса специальности «Финансы и кредит». - М.:МИИТ, 2017.- 58 с.

3. Орлов А.А. Анализ финансовой отчетности предприятия: Методические указания к практическим занятиям по дисциплине «Финансовый менеджмент» для студентов направления "Экономика" и "Менеджмент", специальности «Экономическая безопасность, анализ и управление рисками». - М.: МИИТ, 2018. - 51 с.

4. Курс лекций по дисциплине “Финансовый менеджмент”.

     
          Описание
          Задание 1.6. На основе трехкомпонентного показателя типа финансовой ситуации охарактеризовать динамику изменения финансовой ситуации, в которой находится экономика предприятия и разработать предложения по ее улучшению и оценить возможные изменения. 
          Оглавление
          Задание 1.6. На основе трехкомпонентного показателя типа финансовой ситуации охарактеризовать динамику изменения финансовой ситуации, в которой находится экономика предприятия и разработать предложения по ее улучшению и оценить возможные изменения.&lt;img 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&gt;; 
          Список литературы
          &lt;h1&gt;СПИСОК ИСПОЛЬЗОВАННОЙ ЛИТЕРАТУРЫ&lt;/h1&gt;1. Орлов А.А. Основы финансовых вычислений: Методические указания к практическим занятиям по дисциплине «Финансовый менеджмент» для студентов 4 курса специальности «Финансы и кредит». - М.:МИИТ, 2017.- 39 с. 2. Орлов А.А. Финансовые инструменты и методы: Методические указания к практическим занятиям по дисциплине «Финансовый менеджмент» для студентов 4 курса специальности «Финансы и кредит». - М.:МИИТ, 2017.- 58 с. 3. Орлов А.А. Анализ финансовой отчетности предприятия: Методические указания к практическим занятиям по дисциплине «Финансовый менеджмент» для студентов направления Экономика и Менеджмент, специальности «Экономическая безопасность, анализ и управление рисками». - М.: МИИТ, 2018. - 51 с. 4. Курс лекций по дисциплине “Финансовый менеджмент”.
            
            
            Фин. мен.Задание 1.6. На основе трехкомпонентного показателя типа финансовой ситуации охарактеризовать динамику изменения финансовой ситуации, в которой находится экономика предприятия и разработать предложения поФирма предлагает купить оборудование на 5-ти летний срок с условием 100% износа и возможностью получения ежегодно 35000 руб. дополнительного доходаФирма предполагает купить оборудование, полностью использовать его в течение 5 лет и получить дополнительный доход Формирование образа для генерации идей-12 заданийФотон при эффекте Комптона на свободном электроне был рассеян под углом θ=90°. Угол φ отдачи электрона составляет 30°. Определить энергию ε падающего фотона.Фотон при эффекте Комптона рассеялся на свободном электроне на угол п/4.определить энергию падающего фотона если длина волны рассеянного фотона λ1 =11,3пФотон с длиной волны 82 нм ионизирует атом водородаФинансовый и управленческий учет вариант 3Финансовый и управленческий учет вариант 4Финансовый менеджмент 7 ЗадачаФинансовый менеджмент ВСЕ ЗАДАНИЯФинансовый менеджмент (задачи, ВЗФЭИ)Финансовый университет, предмет: основы финансовых вычислений - 8 вариант, задача 13Финансовый университет, предмет: основы финансовых вычислений - 8 вариант, задача 14