A system of ‘checks and balances’ is another name for whic...
C) Horizontal division of power or power shared among different organs of the government.
Explanation: A system of ‘checks and balances’ refers to the distribution of powers among different organs of the government such as the legislature, executive and judiciary. Each organ of the government is given specific powers and functions and is also responsible for checking the actions of the other organs to ensure that no one organ becomes too powerful. This helps to prevent the abuse of power and ensures that the government functions in a democratic manner. Therefore, the system of ‘checks and balances’ is an example of horizontal division of power or power shared among different organs of the government.
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A system of ‘checks and balances’ is another name for whic...
C) Horizontal division of power or power shared among different organs of the government.
A system of checks and balances refers to the horizontal division of power, where power is shared among different organs of the government. This power-sharing arrangement is designed to prevent any one branch of the government from gaining too much power and to ensure that each branch can keep the others in check. The three branches of government typically involved in this arrangement are the executive, legislative, and judicial branches. Each branch has specific powers and responsibilities, as well as the ability to limit or influence the actions of the other branches. This system helps to maintain a balance of power and prevent the abuse of power by any single branch or individual.
A system of ‘checks and balances’ is another name for whic...
Equations is a set of equations that are related to each other and must be solved together. It consists of two or more equations with the same variables. The goal is to find the values of the variables that satisfy all the equations simultaneously.
There are different methods to solve a system of equations, such as:
1. Substitution method: Solve one equation for one variable and substitute it into the other equation(s). This allows for solving the system in terms of one variable.
2. Elimination method: Multiply one or both equations by a constant to make the coefficients of one variable the same in both equations. Then, subtract or add the equations to eliminate that variable and solve for the remaining variable.
3. Matrix method: Represent the system of equations using matrices and perform matrix operations, such as row operations, to reduce the system to its row-echelon form. From there, the values of the variables can be determined.
4. Graphical method: Plot the equations on a graph and find the point(s) of intersection. The coordinates of the point(s) represent the solution(s) to the system of equations.
These methods can be used to solve systems of linear equations, which involve equations with variables raised to the power of one. However, systems of equations can also involve nonlinear equations, which may require more advanced techniques to solve.
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