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An Advertisement for a Portable Computer Indicates It Has a 12-Inch

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An advertisement for a portable computer indicates it has a 12-inch viewing screen. This means that the diagonal of the screen measures 12 inches. If the ratio of the length to the width of the screen is 3 to 4, we can represent the length with An advertisement for a portable computer indicates it has a 12-inch viewing screen. This means that the diagonal of the screen measures 12 inches. If the ratio of the length to the width of the screen is 3 to 4, we can represent the length with and the width with and then use the Pythagorean theorem to solve for Once we have the length will be and the width will be Find the length and width of this computer screen to the nearest tenth of an inch. Length = __________ in., width = __________ in. and the width with An advertisement for a portable computer indicates it has a 12-inch viewing screen. This means that the diagonal of the screen measures 12 inches. If the ratio of the length to the width of the screen is 3 to 4, we can represent the length with and the width with and then use the Pythagorean theorem to solve for Once we have the length will be and the width will be Find the length and width of this computer screen to the nearest tenth of an inch. Length = __________ in., width = __________ in. and then use the Pythagorean theorem to solve for An advertisement for a portable computer indicates it has a 12-inch viewing screen. This means that the diagonal of the screen measures 12 inches. If the ratio of the length to the width of the screen is 3 to 4, we can represent the length with and the width with and then use the Pythagorean theorem to solve for Once we have the length will be and the width will be Find the length and width of this computer screen to the nearest tenth of an inch. Length = __________ in., width = __________ in. Once we have An advertisement for a portable computer indicates it has a 12-inch viewing screen. This means that the diagonal of the screen measures 12 inches. If the ratio of the length to the width of the screen is 3 to 4, we can represent the length with and the width with and then use the Pythagorean theorem to solve for Once we have the length will be and the width will be Find the length and width of this computer screen to the nearest tenth of an inch. Length = __________ in., width = __________ in. the length will be An advertisement for a portable computer indicates it has a 12-inch viewing screen. This means that the diagonal of the screen measures 12 inches. If the ratio of the length to the width of the screen is 3 to 4, we can represent the length with and the width with and then use the Pythagorean theorem to solve for Once we have the length will be and the width will be Find the length and width of this computer screen to the nearest tenth of an inch. Length = __________ in., width = __________ in. and the width will be An advertisement for a portable computer indicates it has a 12-inch viewing screen. This means that the diagonal of the screen measures 12 inches. If the ratio of the length to the width of the screen is 3 to 4, we can represent the length with and the width with and then use the Pythagorean theorem to solve for Once we have the length will be and the width will be Find the length and width of this computer screen to the nearest tenth of an inch. Length = __________ in., width = __________ in. Find the length and width of this computer screen to the nearest tenth of an inch. An advertisement for a portable computer indicates it has a 12-inch viewing screen. This means that the diagonal of the screen measures 12 inches. If the ratio of the length to the width of the screen is 3 to 4, we can represent the length with and the width with and then use the Pythagorean theorem to solve for Once we have the length will be and the width will be Find the length and width of this computer screen to the nearest tenth of an inch. Length = __________ in., width = __________ in. Length = __________ in., width = __________ in.

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