The goal of this game is to help the town's local wedding baker to bake a cake in time for Mr. and Mrs. Thompson's wedding. This is done by correctly answering questions related to proportional relationships. If you don't answer in time or answer incorrectly, each of the cake's ingredients could be eaten by rats or spoil so answer quickly and correctly!
Credit: 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will stamp text on the stage at the given font size. The direction of the text is the direction the sprite is facing, and color will match the pen color.de:drucke _ in Größe _
Hello!12de:behalte Elemente, die _ aus _
1de:kombiniere mit _ die Elemente von _
1de:wenn _ dann _ sonst _
de:für _ = _ bis _ _
110ide:füge Wörter zusammen _
121de:Liste $arrowRight Satz _
de:Satz $arrowRight Liste _
de:fange _ _
cont3de:wirf _
catchtagde:fange _ _
contde:wirf _ _
catchtagde:falls _ dann _ und pause $pause-1-255-220-0
de:Wort $arrowRight Liste _
de:ignoriere _
de:Liste $arrowRight Wort _
de:Zahlen von _ bis _
1101de:wende _ an auf _
1pets1Q number1de:ist _ leer?
de:für jedes _ von _ _
1000000"The original recipe serves 40 people, but 56 people are attending Mr. and Mrs. Thompson’s wedding. How much percent more do we need for all of our ingredients?",40"If the original recipe calls for 5 eggs, how many eggs do we actually need for the scaled-up recipe?",7"Next, we need to mix together the butter and sugar. It turns out Mr. and Mrs. Hampton are health fanatics and want to cut down their fats by 2/9. If our scaled-up recipe calls for ½ cup of butter, how much should we use for the cake?",7/18The coconut needs to be mixed in with the butter and sugar. Two coconuts cost $2.24. What is the constant of proportionality in the cost per coconut?,1.12"The constant of proportionality for teaspoons per tablespoon is 3. If the scaled-up recipe calls for 1.4 tablespoons of vanilla extract, how many teaspoons is that?",4.2"The next step of the recipe is a little complicated. We start with 2 tbsp of flour and add another 3 tbsp for every minute of stirring. Which equation correctly models how much total flour, f, is in the bowl during n number of minutes? a. f = 3n b. f = 2n + 3 c. f = 3n + 2 d. f = 2n",c"In a separate bowl, we need to mix the flour, baking soda, and baking powder. The ratio of baking soda to baking powder is 2:3. If we’re using 1.5 tsp of baking soda, how much baking powder do we need? (Represent your answer as a decimal)",2.25"Once the dry powders are evenly mixed, it’s time to slowly incorporate the buttermilk and other wet ingredients with it. If I mix the batter a total of 72 times in 6 even portions, then what is the constant of proportionality for stirs per portion?",12"It’s time to bake our cakes! The recipe states: for every quarter pound of batter, bake it for 30 minutes. Which equation represents the total baking time in minutes, t, for n pounds of batter? a. t = 0.25 + 30n b. t = (0.25n)*30 c. t = (0.25n)/30 d. t = 30 + 0.25n",b"Now for the frosting! If the ratio of the amount of vanilla buttercream to blueberry buttercream is 8:3, what is the fraction in the simplest form of the amount of blueberry buttercream to the total amount of frosting?",3/1115-18.00000000000002