1.11 What type of a relationship is represented by the table above, explain your answer. 1.12 Write the time it takes Alice to bake 15 cakes in hours and minutes. 1.14 Use the table in 1.10 to name, label, and draw line graph 1.13 Calculate the total surface area of the room she works in. 1.14 Determine the volume of the room. 1.15 What is the area of the floor in \( \mathrm{cm}^{2} \) The following formulas may be used: Area \( = \) Length \( X \) Breadth Total Surface Area \( =2 L B+2 L H+2 B H \) Volume \( =L X B X H \)
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Bonus Knowledge
When we deal with relationships shown in a table, we often look for patterns that can represent proportional, linear, or nonlinear relationships. For example, if the increments in one variable consistently lead to predictable changes in another, we might be observing a linear relationship. These types of relationships play a crucial role in understanding how different elements interact in mathematical and real-world situations. To determine the time it takes Alice to bake 15 cakes, you may need to know her baking rate. If she bakes, say, 2 cakes per hour, for 15 cakes, you would calculate this as \( 15 \div 2 = 7.5 \) hours, which converts to 7 hours and 30 minutes. This kind of calculation underscores the importance of knowing your rates in problem-solving scenarios!