1. A small bakery offers two types of Christmas cake Christmas cake (x), and an extra fruity Christmas Cake 2. In any day the bakery can only produce 6 of these specialty cakes. The bakery must decide on a daily basis how many of each cake to produce. However, they must produce at least two Salty Caramel Christmas cakes (x). The number of Salty Caramel Christmas cake is less than or equal to twice the number of fruity Christmas cakes. a. Write three inequalities to represent this information. 3. b. Represent the three inequalities on a graph. c. Shade the region on the graph which represents the solution set for the three inequalities. 4. If the bakery makes a profit of $1 on a fruity Christmas cake, and a profit of $2 on a Salty Caramel Christmas cake, calculate (i) the maximum profit (ii) the minimum profit - a Salty Caramel
1. A small bakery offers two types of Christmas cake Christmas cake (x), and an extra fruity Christmas Cake 2. In any day the bakery can only produce 6 of these specialty cakes. The bakery must decide on a daily basis how many of each cake to produce. However, they must produce at least two Salty Caramel Christmas cakes (x). The number of Salty Caramel Christmas cake is less than or equal to twice the number of fruity Christmas cakes. a. Write three inequalities to represent this information. 3. b. Represent the three inequalities on a graph. c. Shade the region on the graph which represents the solution set for the three inequalities. 4. If the bakery makes a profit of $1 on a fruity Christmas cake, and a profit of $2 on a Salty Caramel Christmas cake, calculate (i) the maximum profit (ii) the minimum profit - a Salty Caramel
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
Related questions
Question
![1. A small bakery offers two types of Christmas cake
Christmas cake (x), and an extra fruity Christmas Cake
2. In any day the bakery can only produce 6 of these specialty cakes.
The bakery must decide on a daily basis how many of each cake to
produce. However, they must produce at least two Salty Caramel
Christmas cakes (x). The number of Salty Caramel Christmas cake is
less than or equal to twice the number of fruity Christmas cakes.
a. Write three inequalities to represent this information.
3.
b. Represent the three inequalities on a graph.
c. Shade the region on the graph which represents the
solution set for the three inequalities.
4. If the bakery makes a profit of $1 on a fruity Christmas cake, and a
profit of $2 on a Salty Caramel Christmas cake, calculate (i) the
maximum profit
(ii) the minimum profit
-
a Salty Caramel](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fe65bc251-9d46-48a4-b11a-c5d371b4e574%2F643f3d1b-1ae6-47e0-8f15-bc8beae382c0%2F2wtdrjv_processed.png&w=3840&q=75)
Transcribed Image Text:1. A small bakery offers two types of Christmas cake
Christmas cake (x), and an extra fruity Christmas Cake
2. In any day the bakery can only produce 6 of these specialty cakes.
The bakery must decide on a daily basis how many of each cake to
produce. However, they must produce at least two Salty Caramel
Christmas cakes (x). The number of Salty Caramel Christmas cake is
less than or equal to twice the number of fruity Christmas cakes.
a. Write three inequalities to represent this information.
3.
b. Represent the three inequalities on a graph.
c. Shade the region on the graph which represents the
solution set for the three inequalities.
4. If the bakery makes a profit of $1 on a fruity Christmas cake, and a
profit of $2 on a Salty Caramel Christmas cake, calculate (i) the
maximum profit
(ii) the minimum profit
-
a Salty Caramel
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