Написать в двоично-восьмеричном представлении многочлены

3 567В(8) = 101110111(2) = х8+х6+х5+х4+х2+х+1 и двойственный ему
211(8) = 010001001(2) = х7+х3+1,
217(8) = 010001111(2) = х7+х3+х2+х+1,
235(8) = 010011101(2) = х7+х4+х3+х2+1,
367(8) = 011110111(2) = х7+х6+х5+х4+х2+х+1,
277(8) = 010111111(2) = х7+х5+х4+х3+х2+х+1,
325(8) = 011100101(2) = х7+х6+х5+х2+1,
203(8) = 010000011(2) = х7+х+1,
313(8) = 011001011(2) = х7+х6+х4+х+1,
345(8) = 011100101(2) = х7+х6+х5+х2+1.
и двойственные им
221(8) = 010010001(2) = х7+х4+1,
361(8) = 011110001(2) = х7+х6+х5+х4+1,
271(8) = 010111001(2) = х7+х5+х4+х3+1,
357(8) = 011101111(2) = х7+х6+х5+х3+х2+х+1,
375(8) = 011111101(2) = х7+х6+х5+х4+х3+х2+1,
253(8) = 010101001(2) = х7+х5+х3+1,
301(8) = 011000001(2) = х7+х6+1,
323(8) = 011010011(2) = х7+х6+х4+х+1,
247(8) = 010100111(2) = х7+х5+х2+х+1.