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6.1 1 a) and b) let x be a string of length n, and let y be a string of length n β k, for 1 β€ k < n. we wish to line up the symbols in x with the symbols in y by adding k blanks to y. a) suppose that we decide to add the k blanks in one continuous block. how many ways are there to do this? b) suppose that we add two separate blocks of blanks, one of size i and one of size k β i, for 1 β€ i < k. how many ways are there to do this?
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What is the solution to the inequality? 6xβ5> β29, a x> β4 bx> 4 cx< 4 dx< β4
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Quadrilateral ghjk has vertices g(2, 3), h(8, 2), j(6, 8), and k(3, 6). it is transformed according to the rule t(β4, β5). what are the coordinates of gβ? (β7, 3) (β2, 2) (β1, β7) (2, β2)
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Add the fractions, and simply the result to lowest terms. 2/3 + 2/7= ?
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Mathematics, 21.06.2019 18:30
Me complete this proof! prove that a quadrilateral is a square. me with the steps for this proof.
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6.1 1 a) and b) let x be a string of length n, and let y be a string of length n β k, for 1 β€ k <...
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