SOLUTION
Step 1 :
We need to recognize that the probability of Red M & M and Green M&M is given as:
[tex]\frac{P\text{ ( Red M \& M )}}{P\text{ ( Gr}een\text{ M \&M ) }}\text{ = }\frac{4}{5}[/tex]Step 2:
We need to get a constant proportion, x , such that :
4 x + 5 x = 1800
Simplifying further gives,
9 x = 1800
Divide both sides by 9, we have that :
x = 200
Step 3:
We need to calculate the number Red M & M and Green M&M in the bag,
Red M & M = 4 x = 4 x 200 = 800
Green M & M = 5 x = 5 x 200 = 1000
Step 4 :
We need to get how many less Red M & M in the bag:
( Number of Green M & M ) - ( Number of Red M & M )
= 1000 - 800
= 200
CONCLUSION: There are 200 less Red M & M in the bag.