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WorksheetsРешение тригонометрических уравнений
Total questions: 12
Worksheet time: 43mins
х=5π+52πn, nϵZ
х=5π+5πn, nϵZ
х=−5π+52πn, nϵZ
х=4π+2πn, nϵZ
х=4π+2πn, nϵZ
х=−4π+2πn, nϵZ
х=32π+2πn, nϵZ
х=−32π+2πn, nϵZ
х=±32π+2πn, nϵZ
х=±32π+πn, nϵZ
х=±6π+2πn, nϵZ
х=6π+2πn, nϵZ
х=6πn, nϵZ
х=±3π+2πn, nϵZ
х=3π+πn, nϵZ
х=±3π+πn, nϵZ
х=πn, nϵZ
х=6π+πn, nϵZ
х=2π+πn, nϵZ
х=4π+2πn, х=arctg2+πk, k,nϵZ
х=4π+πn, х=−arctg2+πk, n,kϵZ
х=4π+2πk, х=−arctg2+πk, kϵZ
х=arctg2+πk, kϵZ
х=−arctg 32+πk, kϵZ
х=arctg 32+πk, kϵZ
х=arctg3+πn, х=arctg2+πk, k,nϵZ
х=−arctg3+πn, х=−arctg2+πk, k,nϵZ
х=−arctg3+πn, х=arctg2+πk, k,nϵZ
х=−arctg3+πn, х=arctg 21+2πn, nϵZ
х=−arctg3+πn, х=arctg21+πn, nϵZ
нет корней
х=16π+4πn, х=4π+πn, n∈Z
х=4π+4πn, х=4π+πn, n∈Z
нет корней
х=πn, n∈Z
х=2πn, n∈Z
