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Mathematics, 25.06.2019 01:10 deemy0292
Let a(t)=[3sin(t)3 sin(t)β4 cos(t)4 cos(t)]. find the values of t such that a(t) is not invertible. you may use k to denote any possible integer in your answer (e. g., if the answer is all integer multiples of 5, you would enter 5k, where k is any integer). a(t) is not invertible when t= k*pi/2 , where k is any integer. find a formula for aβ1(t) for the values of t for which a(t) is invertible. aβ1(t)= β‘β£β’β’β’ β€β¦β₯β₯β₯
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Let a(t)=[3sin(t)3 sin(t)β4 cos(t)4 cos(t)]. find the values of t such that a(t) is not invertible....
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