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Note: Figure not drawn to scale When designing a multi-tiered wedding cake, a certain baker uses a tier-edge formula w + 3h = 22, where h is the tier height in inches, and w is the edge width, in inches. For most tiered wedding cakes, the tier heights and edge widths are the same for all tiers of the cake. The number of tiers in a tiered wedding cake is the number of layers of cake that are stacked. For example, there are 4 tiers of the cake in the figure above. The total height of a wedding cake is the sum of the tier heights as shown in the figure. Which of the following equations expresses the tier height in terms of the edge width? A) h = (1)/(3)(22 + w) B) h = (1)/(3)(22 - w) C) h = -(1)/(3)(22 + w) D) h = -(1)/(3)(22 - w)

Note: Figure not drawn to scale\newlineWhen designing a multi-tiered wedding cake, a certain baker uses a tier-edge formula w+3h=22 w+3 h=22 , where h h is the tier height in inches, and w w is the edge width, in inches. For most tiered wedding cakes, the tier heights and edge widths are the same for all tiers of the cake. The number of tiers in a tiered wedding cake is the number of layers of cake that are stacked. For example, there are 44 tiers of the cake in the figure above. The total height of a wedding cake is the sum of the tier heights as shown in the figure. Which of the following equations expresses the tier height in terms of the edge width?\newlineA) h=13(22+w) h=\frac{1}{3}(22+w) \newlineB) h=13(22w) h=\frac{1}{3}(22-w) \newlineC) h=13(22+w) h=-\frac{1}{3}(22+w) \newlineD) h=13(22w) h=-\frac{1}{3}(22-w)

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