Asked by Rebel
Each course at college X is worth either 4 or 5 credits. The members of the men's swim team are taking a total of 52 courses that are worth a total of 22 credits. How many 4-credit courses and how many 5-credit courses are being taken?
Answers
Answered by
Steve
If there are x at 4 pts and y at 5 pts, we have
x+y=52
4x+5y=22
Sorry. 52 courses must add up to a lot more than 22 credits.
Fix the numbers and solve the equations.
x+y=52
4x+5y=22
Sorry. 52 courses must add up to a lot more than 22 credits.
Fix the numbers and solve the equations.
Answered by
Reiny
number of 4-credit courses --- x
number of 5-credit courses --- y
x+y = 52
4x + 5y = 22
This has no positive x and y solutions.
Check your question or your typing
How can a total of 52 courses yield only 22 credits, unless they failed most of the courses ????
Even if courses were failed, no combination of whole number values of x and y will satisfy the equation
4x + 5y = 22
number of 5-credit courses --- y
x+y = 52
4x + 5y = 22
This has no positive x and y solutions.
Check your question or your typing
How can a total of 52 courses yield only 22 credits, unless they failed most of the courses ????
Even if courses were failed, no combination of whole number values of x and y will satisfy the equation
4x + 5y = 22
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