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What part of a mile is 1 rod
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what is 16/5280 ?
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what part of a yard is 1 1/2 ft? what part of a mile is 1 rod? If 1 rod is 5 1/2 yards. 320 rods = 1 mile.
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A yard is 3 feet. 1 1/2 feet is half a yard. 1 rod is 1/320 of a mile or 1 rods = 0.003125 mile
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what part of a yard is 1 1/2ft? What part of a mile is 1 rod? 1 rod is 320 rods. What part of a mile is 40 rods? 80 rods? 160
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Hmmm~ Arlington is a strange name for a school subject.
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what part of a mile is 1 rod
Top answer:
1 rod = 0.003125 miles
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A taxi company charges $2.00 for the
first mile (or part of a mile) and 20 cents for each succeeding tenth of a mile (or part).
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C(x) = 2.00 for 0 < x <= 1 2.00 + .20(10[x-1]) for 1 < x < 2 since there are 10 charging units per
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A taxi company charges $4.00 for the first mile (or part of a mile) and 40 cents for each succeeding tenth of a mile (or part).
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To express the cost C as a piecewise-defined function, we need to consider the different ranges of
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A taxi company charges $3.00 for the first mile (or part of a mile) and 60 cents for each succeeding tenth of a mile (or part).
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Time to review step functions in your text. You know that [x] is the greatest integer less than or
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A taxi company charges $3.00 for the first mile (or part of a mile) and 60 cents for each succeeding tenth of a mile (or part).
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To express the cost C(x) as a piecewise defined function of the distance x, we need to consider the
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A nonuniform 2.0-kg rod is 2.0 m long. The rod is mounted to rotate freely about a horizontal axis perpendicular to the rod that
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Using conservation of mechanical energy: the sum of the rotational and gravitational potential
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Rod a is twice as long as rod b, rod c is 1/12m shorter than rod b. If rod c is 1/6m long, find the total length of Rod a and
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B = A/2 B = C + 1/12 = 1/6 + 1/12 = 2/12 + 1/12 = ? Put answer to second equation into the first to
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After you run 2/3 of that 3/4 of a mile, we will post a riddle. We are wondering how much of a mile is that 2/3 of the way
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Correct solution: 2/3 * 3/4 = 1/2 The "possible INcorrect solutions" are almost infinite.
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