Mathematics, 10.03.2020 16:50 googoomylizard
16\.\* Show that a. sin( π 2 + iy) = 1 2 (ey + e−y ) = cosh y b. |sin z| ≥ 1 at all points on the square with vertices ±(N + 1 2 )π ± (N + 1 2 )πi, for any positive integer N. c. |sin z|→[infinity], as Imz = y → ±[infinity].
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If chord ab is congruent to chord cd, then what must be true about ef and eg?
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Triangle xyz, with vertices x(-2, 0), y(-2, -1), and z(-5, -2), undergoes a transformation to form triangle x? y? z? , with vertices x? (4, -2), y? (4, -3), and z? (1, -4). the type of transformation that triangle xyz undergoes is a . triangle x? y? z? then undergoes a transformation to form triangle x? y? z? , with vertices x? (4, 2), y? (4, 3), and z? (1, 4). the type of transformation that triangle x? y? z? undergoes is a .
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16\.\* Show that a. sin( π 2 + iy) = 1 2 (ey + e−y ) = cosh y b. |sin z| ≥ 1 at all points on the sq...
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