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Answer:
10 pounds of tilapias and 36 pounds of salmon,
15 pounds of tilapias and 33 pounds of salmon,
20 pounds of tilapias and 30 pounds of salmon,
25 pounds of tilapias and 27 pounds of salmon,
30 pounds of tilapias and 24 pounds of salmon.
Step-by-step explanation:
Let's call the amount of pounds of tilapia X and the amount of pounds of salmon Y.
If each pound of tilapia costs $3 and each pound of salmon costs $5, we can write the following equation:
210 = 3X + 5Y
To find five different combinations to solve this equation, we can choose values for X and then calculate values of Y.
So, for X = 10, we have that:
210 = 30 + 5Y -> Y = 36
For X = 15, we have that:
210 = 45 + 5Y -> Y = 33
For X = 20, we have that:
210 = 60 + 5Y -> Y = 30
For X = 25, we have that:
210 = 75 + 5Y -> Y = 27
For X = 30, we have that:
210 = 90 + 5Y -> Y = 24
So the combinations are (10,36), (15,33), (20,30), (25,27) and (30,24)
Answer:Your answer is..
Step-by-step explanation:(10,36), (15,33), (20,30), (25,27) and (30,24)