anonymous
  • anonymous
In a population of 500 voters, 40% belong to Party X. A simple random sample of 60 voters is taken. What is the chance that a majority (more than 50%) of the sampled voters belong to Party X?
Mathematics
  • Stacey Warren - Expert brainly.com
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SOLVED
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chestercat
  • chestercat
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perl
  • perl
this is a binomial problem n = 500 , p = .4 , we want probability more than 50% of 500 chose party X. so more than 250 So we want the cumulative probability of x = 251 , 252, 253, ... 499 , 500 Do you have a solution in your book?
perl
  • perl
the speed of the canadian goose is 35 km / 45 minutes = (35/45) km / min the speed of the hummingbird is 35 km/ 60 minutes = (35/60) km / min ok so far? now lets change to km/hr
anonymous
  • anonymous
ok

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More answers

perl
  • perl
wait I did this wrong
perl
  • perl
this is a binomial problem n = 60, p = .4 , we want probability more than 50% of a sample of 60 chose party X. So we want probability of more than 30 So we want the cumulative probability of x = 31 , 32, 33, ...58,59,60
perl
  • perl
So I got .044480
perl
  • perl
on a TI 83 calculator you can solve 1 - binomcdf( 60, .4, 30) , that will give you probability there is more than 50% choosing party x in your sample
anonymous
  • anonymous
0.044480314 is correct ans??? @perl
anonymous
  • anonymous
no
anonymous
  • anonymous
@KABRIC plz explain method .. how to solve this problem. n what is the correct ans ??
anonymous
  • anonymous
i am looking forward to that too friend
anonymous
  • anonymous
@KABRIC if u got method n soln plz explain me .. how to solve and correct ans
anonymous
  • anonymous
ok will let you know if i solve this one right ok
anonymous
  • anonymous
anyone with a more simple approach at this problem plz
anonymous
  • anonymous
any one got the ans
anonymous
  • anonymous
pls reply me
anonymous
  • anonymous
In an egg carton there are 12 eggs, of which 9 are hard-boiled and 3 are raw. Six of the eggs are chosen at random to take to a picnic (yes, the draws are made without replacement). Find the chance that at least one of the chosen eggs is raw.

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