The number of dogs and chickens on a farm add up to 12. The number of legs between them is 28. How many dogs and how many chickens are on the farm if there are at least twice as many chickens as dogs?
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The number of dogs and chickens on a farm add up to 12. The number of legs between them is 28. How many dogs and how many chickens are on the farm if there are at least twice as many chickens as dogs?
There is an animal farm where chickens and cows live. All together, there are 85 heads and 212 legs. How many chickens and cows are there on the farm? chickens and COWS
You are breeding chickens and your friend gives you a grey chicken with yellow legs and a plain black rooster with orange legs. You cross these two and get a bunch of chickens, all of them are grey, and half of them have yellow legs while the other half have orange legs. You are curious about the leg allele so you take two of the grey yellow leg offspring and cross them together and you get 1/4 black yellow legs...
you were in a field counting chickens and rabbits and counted 7 heads and 20 legs. How many chickens were there? How many rabbits were there? Explain how you solved this.
How many chickens did she have in the beginnning?Mrs. Anderson had twice as many chickens as ducks. She sold 272 chickens and 16 ducks. She then had half as many chickens as ducks. How many chickens did she have in the beginning?
The 2000 chickens at Ronald's farm have a mean weight of 1000g with a standard deviation of 50g. Find the number of chickens weighing between 900g and 1500g.
Counting and Pigeonhole Principle (a). A set of four different integers is chosen at random between 1 and 200 (inclusive). How many different outcomes are possible? (b). How many different integers between 1 and 200 (inclusive) must be chosen to be sure that at least 3 of them are even? (c). How many different integers between 1 and 200 (inclusive) must be chosen to be sure that at least 2 of them add up to 20? (d). How many different...
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1. Counting and Pigeonhole Principle (a). A set of four different integers is chosen at random between 1 and 200 (inclusive). How many different outcomes are possible? (b). How many different integers between 1 and 200 (inclusive) must be chosen to be sure that at least 3 of them are even? (C). How many different integers between 1 and 200 (inclusive) mu be chosen to be sure that at least 2 of them add up to...
83% of owned dogs in the United States are spayed or neutered. Round your answers to four decimal places. If 36 owned dogs are randomly selected, find the probability that a. Exactly 28 of them are spayed or neutered. b. At most 30 of them are spayed or neutered. c. At least 29 of them are spayed or neutered. d. Between 24 and 30 (including 24 and 30) of them are spayed or neutered.
84% of owned dogs in the United States are spayed or neutered. Round your answers to four decimal places. If 33 owned dogs are randomly selected, find the probability that a. Exactly 26 of them are spayed or neutered. b. At most 30 of them are spayed or neutered. c. At least 28 of them are spayed or neutered. d. Between 26 and 31 (including 26 and 31) of them are spayed or neutered.