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The least common multiple is the smallest of the multiples that the pair of given numbers have in common. For the pair of numbers 8 and 12: the multiples of 8 (up until 100) are: 8, 16, 24, 32, 40, 48, 56, 64, 72, 80, 88, 96; the multiples of 12 (up until 100) are: 12, 24, 36, 48, 60, 72, 84, 96; The common multiples are shown in bold.

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The LCM is the least common multiple or lowest common multiple between two or more numbers. We can find the least common multiple by breaking down each number into its prime factors. This can be accomplished by hand or by using the factor calculator or prime factorization calculator. The method for finding the LCM, along with an example ...

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The least common multiple is the smallest of the multiples that the pair of given numbers have in common. For the pair of numbers 8 and 12: the multiples of 8 (up until 100) are: 8, 16, 24, 32, 40, 48, 56, 64, 72, 80, 88, 96; the multiples of 12 (up until 100) are: 12, 24, 36, 48, 60, 72, 84, 96; The common multiples are shown in bold.

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Find the missing length. The triangles in each pair are similar. 13) ? 28 35 ° K J L 33 42 35 ° Q P R 14) 60? V U T 130 117 K L M 15) 18 12? T U S 6 B C 16) 9 12 22 P Q R 9 6? W V Solve for x. The triangles in each pair are similar. 17) 60 50 B D C 11 x − 4 70 S R T 18) 21 30 E F D 77 11 x + 11 A C B 19) 64 96 72 J K L −4 + 4x 36 27 T U ...

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• Two other detection energy pairs that have been included are (E 1,E 2) = (15eV,25eV) and (10eV,30eV). The previous fully symmetric experiments show the existence of a very deep minimum in the (e,2e) differential cross section at E inc = 64.6eV, y = 67.5° and x = 70°.

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• Two other detection energy pairs that have been included are (E 1,E 2) = (15eV,25eV) and (10eV,30eV). The previous fully symmetric experiments show the existence of a very deep minimum in the (e,2e) differential cross section at E inc = 64.6eV, y = 67.5° and x = 70°.

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