Respuesta :
b = amount of  leather boots
r = amount of running shoes
she needs a total of 48 altogether, so then b + r = 48. Â <--- constraint 1
however, she also needs twice as many "r" as she needs "b", so, whatever "r" amount is, we know is twice "b", namely r = 2b. Â <--- constraint 2.
now, if b = 18 and r = 36, well, 36 is twice as much as 18, so constraint 2 is met, but but but, 18 + 36 = 54, constraint 1 is not.
well, if b = 12 and r = 36, well, 12 + 36 = 48, so constraint 1 is met, but but but, 36 is not twice as much as 12, is actually three times as much, so constraint 2 is not.
1. Only constraint 2 would be met if 18 pairs of leather boots and 36 pairs of running  shoes were ordered.
- Constraint 2 is satisfied because 18 pairs of leather boots equals 1/2 of the running shoes.
2. Only constraint 1 would be met if 12 pairs of leather boots and 36 pairs of running shoes were ordered.
- Constraint 1 is satisfied because 12 pairs of leather boots 36 pairs of the running shoes equal 48 pairs (12 + 36).
Data and Calculations:
Total pairs of shoes required = 48 pairs
Running shoes required (r) = 2 of leather boots
Leather boots required (b)= 1/2 of running shoes
Constraint 1:
The total pairs of different shoes required:
Running shoes = 32r
Leather boots = 16b
Total pairs = 32r + 16b = 48
Constraint 2:
Ratio equation:
Running shoes = 2r
Leather boots = b
Equation = 2r + b = 48
Thus, Constraint 2 satisfies the first order, while Constraint 1 satisfies the second order. The two constraints do not satisfy the two orders.
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