A bakery sells bagels at two different rates. When a customer buys fewer than 12 bagels, each one costs $1.25. When a customer buys 12 or more bagels, the first 12 bagels cost $1 each and each additional bagel costs $0.75. Which TWO inequalities and constraints below represent the price for b bagels??

Question 1 options:

1.25b when b 12

1b when b < 12, then 0.75b

1b when b ≤ 12, then 0.75b

0.75b for b < 12, then 1b

0.75b for b ≤ 12, then 0.75b

1.25b when b < 12 , 1b & then 0.75 b when b > 12

Step-by-step explanation:

* Less than 12 bagels bought, cost $1.25 per bagel

So, price for b bagels, when (b < 12) = 1.25b

* 12 or more than 12 bagels bought, cost $1 upto first 12 bagels & 0.75b on each additional bagel

So, price for b bagels, when (b = 12) = b

So, price for b bagels, when (b > 12) = b + 0.75b' , where b' denotes extra b beyond 12

19

step-by-step explanation:

1. perpendicular

2. parallel

3. perpendicular