Answer:
Step-by-step explanation:
given that Suppose that $2n$ tennis players compete in a round-robin tournament. Every player has exactly one match with every other player during $2n-1$ consecutive days.
this is going to be proved by contradiction
- Let there be a winning player each day where same players wins twice, let n = 3
- there are 6 tennis players and match occurs for 5days
- from hall's theorem, let set n days where less than n players wining a day
- let on player be loser which loses every single day in n days
- so, players loose to n different players in n days
- if he looses to n players then , n players are winner
- but, we stated less than n players are winners in n days which is contradiction.
- so,
- we can choose a winning players each day without selecting the same players twice.
LCD stands for least common denominator so you need to find the LCM, least common multiple, of their denominators, p^3 and 7.
Since p is just a variable, multiply the two to find the LCD.
7 x p^3
7p^3
And that is your answer. Hope this helps.
That's true. The definition of an isosceles triangle is that it has at least 2 sides equal in length. Therefore, isosceles can be equilateral, but equilateral cannot be isosceles.
Answer:
(x-5,y-1) traslation
Step-by-step explanation:
Hope this helps!❆
