I think you meant "and centre on (the line) 2x - 3y + 3 = 0."alijan kk said:and centre at 2x-3y+3=0
(-3,1) (-g,-f) distance between them is equal to rmfb said:If A(-3,1) is on the circle, what do you know about its distance to the center?
Alternatively: Just plug in the radius in your second "relevant equation".
(It would be easier to start with the line of the centers and just one unknown variable, but your approach works as well).
(-3,1) (-g,-f) distance between them is equal to rmfb said:If A(-3,1) is on the circle, what do you know about its distance to the center?
Alternatively: Just plug in the radius in your second "relevant equation".
(It would be easier to start with the line of the centers and just one unknown variable, but your approach works as well).
The "circle problem" in strategy refers to a common mathematical problem that involves finding the most efficient way to divide a circle into different parts or sectors. This problem is often used in business and economics to optimize resource allocation and decision-making.
When approaching a circle problem, it is important to first understand the specific goals and constraints of the problem. Then, you can use mathematical strategies such as geometric principles, algebraic equations, and optimization techniques to find the most effective solution.
Circle problems can be applied in various real-life scenarios, such as determining the most efficient way to divide a pizza among a group of people, optimizing production processes in manufacturing, and allocating resources for marketing campaigns.
Solving circle problems can help businesses and organizations make more informed decisions and improve their efficiency and effectiveness. By finding the most optimal solutions, companies can save resources, increase productivity, and ultimately achieve their goals more effectively.
Yes, there are various tools and techniques that can be used to solve circle problems, such as mathematical formulas and algorithms, graphing software, and spreadsheets. It is important to choose the most appropriate tool based on the specific problem at hand.