Leah is having a brunch. she wants to serve her guests 2 gallons of juice that is 75% orange juice and 25% pineapple juice. she has several gallons of 100% orange juice. she also has several gallons of a mixture of 60% orange juice and 40% pineapple juice. how many gallons of each type of juice should leah combine to make 2 gallons of a juice mixture that is 75% orange juice and 25% pineapple juice? let p represent the number of gallons of 100% orange juice and let m represent the number of gallons of the 60% orange juice-40% pineapple juice mixture. which of the below equations can represent one of the equations in the system? a. p = 2 + m b. 0.6p = 1.5 + m c. p + 0.6m = 1.5

She wants to serve >  2 gallons of juice that is 75% orange juice and 25% pineapple juice

then 

2*0.75 > 1.5 gallons of orange juice

2*0.25 > 0.5 gallons of pineapple juice

2 gallons >1.5 gallons of orange juice+ 0.5 gallons of pineapple juice

if 1 gallons pineapple juice mixture > 0.40 gallons pineapple juice

X > 0.50 gallons pineapple juice

X=50/40=1.25 gallons juice mixture

1.25 mixture gallons > 0.50 gallons pineapple juice+0.75 gallons orange juice

Therefore

(2-1.25)=0.75 gallons of orange juice

2 gallons >0.75 gallons of orange juice+ 1.25 mixture gallons  

0.75*(p)+1.25*(m)=2 > (0.75/1.25)*(p)+(1.25/1.25)*m=2/1.25

0.60p+m=1.6

 The answer is 0.60p+m=1.6

c

-by-step explanation:

it would be c

a: inscribed angles

step-by-step explanation:

i reviewed this question with a peer and teacher, seems to be correct, me later