A bakery produces Queen cakes and Marble cakes. Queen cakes take 30 mins and Marble cakes take 20 mins. Total time is 4800 mins. Formulate inequalities.

Let x be the number of Queen cakes and y be the number of Marble cakes. a) Formulate all the inequalities that represent the above information (4 marks) 1. Time constraint: Queen cakes take 30 minutes each. Marble cakes take 20 minutes each. Total time available is not more than 4800 minutes. 30x + 20y ≤ 4800 Dividing by 10, we simplify this to: 3x + 2y ≤ 480 2. Relationship between cake types:

A bakery produces Queen cakes and Marble cakes. Queen cakes take 30 mins and Marble cakes take 20 mins. Total time is 4800 mins. Formulate inequalities.

Let x be the number of Queen cakes and y be the number of Marble cakes. a) Formulate all the inequalities that represent the above information (4 marks) 1. Time constraint: Queen cakes take 30 minutes each. Marble cakes take 20 minutes each. Total time available is not more than 4800 minutes. 30x + 20y ≤ 4800 Dividing by 10, we simplify this to: 3x + 2y ≤ 480 2. Relationship between cake types:

Solved: A bakery produces Queen cakes and Marble cakes…

Let $x$ be the number of Queen cakes and $y$ be the number of Marble cakes.

a) Formulate all the inequalities that represent the above information (4 marks)

Time constraint:
- Queen cakes take 30 minutes each.
- Marble cakes take 20 minutes each.
- Total time available is not more than 4800 minutes.
$30x + 20y \le 4800$
Dividing by 10, we simplify this to:
$\boxed{3x + 2y \le 480}$
Relationship between cake types:

A bakery produces Queen cakes and Marble cakes. Queen cakes take 30 mins and Marble cakes take 20 mins. Total time is 4800 mins. Formulate inequalities.

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