determine the maximum number of points of intersection of 50 lines knowing that 39 of them are concurrent at one point and
Question
Determine the maximum number of points of intersection of 50 lines, knowing that 39 of them are concurrent at one point and the remaining ones are secant lines.
182
likes
910 views
Answer to a math question Determine the maximum number of points of intersection of 50 lines, knowing that 39 of them are concurrent at one point and the remaining ones are secant lines.
1. Calcular el número de intersecciones para 11 rectas no concurrentes: \binom{11}{2} = 55.
2. Las 39 rectas concurrentes se cruzan en un solo punto: suman 1 intersección total.
3. Sumar las intersecciones identificadas: 1 + 55 = 56.
4. Respuesta final: 56.
Frequently asked questions (FAQs)
What is the limit of (3x^2 - 2x + 7)/(4x^2 - x + 3) as x approaches 2?
+
Math Question: The lengths of the sides of a triangle are 5, 7, and 9 units. What is the area of this triangle using Heron's Formula?
+
Question: How many pairs of congruent sides are needed to establish the signs of equality between two triangles?