To solve this proportion, we need to find the values of y and x that satisfy the equation:
(7/12)y = (7/50) * (50x/4 4/5)
First, simplify the right side of the equation:
(7/50) (50x/4 4/5) = (7/50) (50x/(44/5))= (7/50) (50x 5/44)= (7/50) * (250x/44)= (35/44)x
So, the equation now becomes:
(7/12)y = (35/44)x
Now, we can solve for y by isolating y:
y = (35/44)(12/7)xy = (5/4)*x
Therefore, the solution to the proportion is: y = (5/4)*x
To solve this proportion, we need to find the values of y and x that satisfy the equation:
(7/12)y = (7/50) * (50x/4 4/5)
First, simplify the right side of the equation:
(7/50) (50x/4 4/5) = (7/50) (50x/(44/5))
= (7/50) (50x 5/44)
= (7/50) * (250x/44)
= (35/44)x
So, the equation now becomes:
(7/12)y = (35/44)x
Now, we can solve for y by isolating y:
y = (35/44)(12/7)x
y = (5/4)*x
Therefore, the solution to the proportion is: y = (5/4)*x