The demand and supply schedules for carrots in a certain market are given below:
Price per ton Quantity demanded per month Quantity supplied per month
Sh. '000 (Thousands of tons) (Thousands of tons)
2 110.0 5.0
4 90.0 46.0
8 67.5 100.0
10 62.5 115.0
12 60.0 122.5
Determine the equilibrium quantity and price by graphical method.(4marks)
The first comprehensive book on algebraic methods was published by the Persian mathematician, Muhammad ibn Mūsā al-Khwārizmī, in Baghdad. However, algebraic methods were used for centuries before that in various countries.
The three methods to express the logical behavior of Boolean functions are truth tables, algebraic expressions, and graphical representations such as Karnaugh maps (K-maps). Truth tables provide a comprehensive listing of all possible input combinations and their corresponding output values. Algebraic expressions use Boolean algebra to formulate the function mathematically, while K-maps offer a visual tool for simplifying and analyzing the relationships between variables. Each method has its advantages depending on the complexity and requirements of the function being analyzed.
analytical method. The graphical method involves drawing vectors to scale and using geometric techniques to find the resultant vector, which provides a visual representation of the problem. In contrast, the analytical method involves breaking down vectors into their components, performing vector addition using algebraic calculations, and then reconstructing the resultant vector. Both methods can yield the same result, but the choice depends on the context and preference for visual versus numerical solutions.
Yes, algebraic expressions can be solved, depending on the type of expression and the variable(s) involved. If the expression has a single variable, it can typically be solved for that variable using algebraic techniques such as simplifying, factoring, or isolating the variable. However, if the expression has multiple variables or complex operations, solving it may require more advanced algebraic techniques or numerical methods.
To count the number of solutions in a nonlinear system, you can use methods like graphical analysis, where you visualize the curves and their intersections. Alternatively, numerical methods such as the Newton-Raphson method can approximate solutions, while algebraic techniques like resultants can help eliminate variables and analyze the system's degree. Additionally, tools such as the Bézout's theorem can provide insight into the maximum number of intersections based on the degrees of the polynomials involved. Ultimately, the approach may vary depending on the specific characteristics of the system.
Common methods used for resolving vector problems include graphical methods, algebraic methods, and trigonometric methods. Graphical methods involve drawing vectors on a coordinate plane, algebraic methods involve using equations to manipulate vector components, and trigonometric methods involve using trigonometric functions to find vector magnitudes and angles.
nswer Scientists have recognised the need to know the initial conditions of substances being dated, and have devised methods to... more »
We can calculate using following methods 1 - High-Low method 2 - Regression analysis method 3 - Graphical method
Theodore R. Running has written: 'Graphical mathematics' -- subject(s): Graphic methods 'Graphical calculus' -- subject(s): Calculus, Graphic methods
The same.
The first comprehensive book on algebraic methods was published by the Persian mathematician, Muhammad ibn Mūsā al-Khwārizmī, in Baghdad. However, algebraic methods were used for centuries before that in various countries.
both are used to solve linear programming problems
These are called graphical methods, some of which are applications of statistics.
Michel Waldschmidt has written: 'Diophantine Approximation on Linear Algebraic Groups' 'Transcendence methods' -- subject(s): Transcendental numbers, Algebraic number theory 'Linear independence of logarithms of algebraic numbers' -- subject(s): Linear algebraic groups, Linear dependence (Mathematics), Algebraic fields
The main methods for balancing a chemical equation are inspection, trial and error, and algebraic methods. Inspection involves visually balancing the equation by adjusting the coefficients of the compounds. Trial and error involves systematically changing coefficients until the equation is balanced. Algebraic methods involve setting up and solving a system of linear equations to determine the coefficients.
Bernard W. Banks has written: 'Differential Equations with Graphical and Numerical Methods'
A. O. Gel'fond has written: 'Elementary methods in the analytic theory of numbers' 'Transcendental and algebraic numbers' -- subject(s): Algebraic number theory, Numbers, Transcendental, Transcendental numbers