laurenrison4 laurenrison4
  • 04-01-2018
  • Mathematics
contestada








You have 7 balls that are each a different color of the rainbow. In how many distinct ways can these balls be ordered?

Respuesta :

Аноним Аноним
  • 04-01-2018
That would be 7!
= 7*6*5*4*3*2*1 =  5040 ways
Answer Link
Ava45018 Ava45018
  • 04-01-2018
You have 7 balls that are each a different color of the rainbow. Then, the number of distinct ways in which these balls can be ordered will be given by 7!. 7! = 7*6*5*4*3*2 = 5040 ways. Thus, in 5040 ways, the number of balls can be put in distinct arrangements.
Answer Link

Otras preguntas

which is a multiple of 8 and a factor of 32
8 5/10-7 5/12= What's the answer
What was one of montesquieu's key ideas about government
Factor out this coefficient of the variable. 1/2a-1/2=
name two equivalent fractions for each 2/4 1/3 1/4
When formatting text, a careless color choice may elicit the incorrect psychological response. (Points : 2) a. True b. False
Describe in words what it means for a number to be a factor of another number.
How did the Japanese Tokugawa shoguns control the daimyo? a. They strictly limited daimyo contact with the samurai. b. They gave away many of the daimyo lands t
Two fractions equivalent to 28/32
Japan felt disrespected by the treaty of Portsmouth provisions, because