Population ageing is poised to become one of the most significant social transformations of the twenty-first century, with implications for nearly all sectors of society, including labour and financial markets, the demand for goods and services, such as housing, transportation and social protection, as well as family
OPTIONS:
a. Force b. Avoidance c. Smoothing d. Compromise
Answer:
a. Force
Explanation:
Force is a method of conflict resolution in which someone of authority or that occupies a position of power, enforces a viewpoint or decision on a conflicting issue in order to end such conflict as quick as possible. It produces a kind of win-lose solution especially when it has to do with making an urgent issue that brings up unnecessary conflicts that can be detrimental to a team. Issues that puts important principles at stake are better resolved using force to compel parties to comply.
Mark should use force as a method of conflict resolution to resolve the conflict among members of his team.
Answer:
A rectangle is bounded by the x-axis and the semicircle y = √(25 - x²). What length and width should the rectangle have so that its area is a maximum?A rectangle is bounded by the x-axis and the semicircle y = √(25 - x²). What length and width should the rectangle have so that its area is a maximum?A rectangle is bounded by the x-axis and the semicircle y = √(25 - x²). What length and width should the rectangle have so that its area is a maximum?A rectangle is bounded by the x-axis and the semicircle y = √(25 - x²). What length and width should the rectangle have so that its area is a maximum?A rectangle is bounded by the x-axis and the semicircle y = √(25 - x²). What length and width should the rectangle have so that its area is a maximum?A rectangle is bounded by the x-axis and the semicircle y = √(25 - x²). What length and width should the rectangle have so that its area is a maximum?A rectangle is bounded by the x-axis and the semicircle y = √(25 - x²). What length and width should the rectangle have so that its area is a maximum?A rectangle is bounded by the x-axis and the semicircle y = √(25 - x²). What length and width should the rectangle have so that its area is a maximum?v
Explanation:
The appropriate response is Fundamentalism. It is portrayed as any religious drive that holds fast to its fundamental precepts. Fundamentalism, with the end goal of this article, is a development inside the congregation that holds to the basics of the Christian confidence. In present day times the word fundamentalist is regularly utilized as a part of a critical sense.
