A lake is stocked each spring with three species of fish, A, B, and C. Three foods, I, II, and III, are available in the lake. Each fish of species A requires an average of 1.64 units of food I, 2.9 units of food II, and 1.67 units of food III each day. Species B fish require 2.5 units of food I, 0.92 unit of food II, and 0.7 unit of food III daily. Species C fish require 0.91, 1.63, and 2.13 units of food I, II, and III per day, respectively. If 510 units of food I, 887 units of food II, and 655 units of food III are available daily, how many of each species should be stocked? Write a linear system of equations. Let x represent the number of fish of species A, y represent the number of fish of species B, and z represent the number of fish of species C. Choose the correct answer below. 1.64x+2.5y+0.91z=510 2.9x+0.92y+1.63z=887 1.67x+0.7y+2.13z=655 There should be about_____fish of species A._____ fish of species B, and ____ fish of species C.
A lake is stocked each spring with three species of fish, A, B, and C. Three foods, I, II, and III, are available in the lake. Each fish of species A requires an average of 1.64 units of food I, 2.9 units of food II, and 1.67 units of food III each day. Species B fish require 2.5 units of food I, 0.92 unit of food II, and 0.7 unit of food III daily. Species C fish require 0.91, 1.63, and 2.13 units of food I, II, and III per day, respectively. If 510 units of food I, 887 units of food II, and 655 units of food III are available daily, how many of each species should be stocked?
Write a linear system of equations. Let x represent the number of fish of species A, y represent the number of fish of species B, and z represent the number of fish of species C. Choose the correct answer below.
1.64x+2.5y+0.91z=510
2.9x+0.92y+1.63z=887
1.67x+0.7y+2.13z=655
There should be about_____fish of species A._____ fish of species B, and ____ fish of species C.
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