Answer:
Explanation:
Let's call the first number "r" and the second number "s". We can set up two equations based on the information given:
10r + (1/5)s = 16 (equation 1)
5r + (1/10)s = 5 (equation 2)
We can use the second equation to solve for one of the variables in terms of the other.
5r + (1/10)s = 5
Subtract (1/10)s from both sides:
5r = 5 - (1/10)s
Divide both sides by 5:
r = 1 - (1/50)s
Now we can substitute this expression for r into the first equation:
10r + (1/5)s = 16
10(1 - (1/50)s) + (1/5)s = 16
Expand:
10 - (1/5)s + (1/5)s = 16
Combine like terms:
10 = 16
This is a contradiction, so there are no values of r and s that satisfy both equations. Therefore, there is no solution to this system of equations.