To find A and B, we first need to solve the system of equations:
From equation 1, we can express A in terms of B:
A = 250 - B
Now we substitute this into equation 2:
(250 - B)/B = 4250 - B = 4B250 = 5BB = 250/5B = 50
Now we can find A:
A = 250 - BA = 250 - 50A = 200
Therefore, A = 200 and B = 50.
To find A and B, we first need to solve the system of equations:
A + B = 250A/B = 4From equation 1, we can express A in terms of B:
A = 250 - B
Now we substitute this into equation 2:
(250 - B)/B = 4
250 - B = 4B
250 = 5B
B = 250/5
B = 50
Now we can find A:
A = 250 - B
A = 250 - 50
A = 200
Therefore, A = 200 and B = 50.