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What is L -6 in baseball?

Updated: 8/17/2019
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14y ago

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a line out to the shortstop.

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14y ago
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Q: What is L -6 in baseball?
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What is the difference between negative two and positive six?

(-2) - (+6) = -2 -6 = -8 The difference is one number subtracted from another number. If you relate this question to the number line, it is easier to understand. -l-----l-----l-----l-----l-----l-----l-----l-----l-----l-----l-----l-----l -6...-5....-4....-3...-2....-1.....0...+1...+2...+3...+4...+5...+6 The "distance" between -2 and +6 is 8. But, the direction on the number line in which you are moving does change things. When we subtract +6 from -2, the answer is further to the left on the number line. Plus +6 moves the answer to the right. Plus -6 moves the answer to the left. Similarly, minus +6 moves the answer to the left and minus -6 moves the answer to the right.


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The side of a square equals the width of a rectangle the length of the rectangle is 6 meters longer than its width the sum of the areas of the square and the rectangle is 176 sq meters?

Let L be the length of the rectangle. Since the length of the side of the square is the same as the width of the rectangle and the width of the rectangle is its length minus 6, the length of the side of the square is (L-6) and the area is (L-6)2. Since the width of the rectangle is its length minus 6, its area is L(L-6). Here is some of the work: 176 = (L-6)2 + L(L-6) 176 = (L-6)(L-6) + L(L-6) 176 = L2 - 6L - 6L + 36 + L2 - 6L 176 = 2L2 - 18L + 36 140 = 2L2 - 18L 70 = L2 - 9L 70/L = L - 9 (9L + 70)/L = L L = (9L+70)/L L2 = (9L+70) L = sqrt(9L+70) According to WolframAlpha (www.wolframalpha.com), L=14. (But don't say L; use x). The length of the side of the square is 8 m, which is also the width of the rectangle; the length of the rectangle is 14 m; the area of the square is 64 m2; and the area of the rectangle is 112 m2.


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