Cow 2 Dog 3 Cuckoo 4 What is the rooster equal to?

Cow 2 Dog 3 Cuckoo 4 What is the rooster equal to? - briefly

The cow equals 2, the dog equals 3, and the cuckoo equals 4. In this pattern, the rooster is equal to 5.

Cow 2 Dog 3 Cuckoo 4 What is the rooster equal to? - in detail

The problem "Cow 2 Dog 3 Cuckoo 4 Rooster = ?" can be approached using algebraic equations. Let's define variables for each animal:

  • ( C ) for Cow
  • ( D ) for Dog
  • ( K ) for Cuckoo
  • ( R ) for Rooster

Given the relationships: [ C = 2D ] [ D = 3K ] [ K = 4R ]

We need to find the value of ( R ).

First, express ( D ) in terms of ( C ): [ D = \frac{C}{2} ]

Next, substitute ( D ) into the equation for ( K ): [ K = \frac{D}{3} = \frac{\frac{C}{2}}{3} = \frac{C}{6} ]

Then, express ( R ) in terms of ( K ): [ R = \frac{K}{4} = \frac{\frac{C}{6}}{4} = \frac{C}{24} ]

Since ( C = 2D ), we can substitute back to find ( D ): [ D = \frac{C}{2} = \frac{2D}{2} = D ]

This confirms the consistency of our equations. Now, substitute ( D ) back into the equation for ( R ): [ R = \frac{\frac{2D}{6}}{4} = \frac{D}{12} ]

Finally, since ( D = 3K ), we can find: [ K = \frac{D}{3} = \frac{D}{3} ]

Substitute ( K ) into the equation for ( R ): [ R = \frac{\frac{D}{3}}{4} = \frac{D}{12} ]

Given ( D = 3K ), we find: [ K = \frac{D}{3} ] [ R = \frac{\frac{D}{3}}{4} = \frac{D}{12} ]

Therefore, the Rooster is equal to ( \frac{1}{12} ) of a Cow.