Basis 10 zu Basis 16 Wandeln Sie die Zahl {@x@} vom Dezimalsystem in das Hexadezimalsystem um.

Antwort: [[input:ans1]] [[validation:ans1]]

]]> 1.0000000 0.1000000 0 2026062900 [[feedback:prt1]]

]]> {@ta1@}

]]> 1 0 0 [[commonstring key="symbolicprtcorrectfeedback"/]] [[commonstring key="defaultprtcorrectfeedback"/]]

]]> [[commonstring key="symbolicprtpartiallycorrectfeedback"/]] [[commonstring key="defaultprtpartiallycorrectfeedback"/]]

]]> [[commonstring key="symbolicprtincorrectfeedback"/]] [[commonstring key="defaultprtincorrectfeedback"/]]

]]> . *10 dot 1 i cos-1 lang [ 0 ans1 algebraic ta1 15 1 0 ..._16 1 1 0 0 1 1 basen prt1 1.0000000 1 1 sans: sbasen_convert_to_suffix_notation(ans1); sans: sbasen_trim_padding(sans); 0 AlgEquiv sans ta1 0 = 1 -1 prt1-1-T = 0 -1 prt1-1-F Basis 2 zu Basis 10 Wandeln Sie {@x2@} vom Binärsystem in das Dezimalsystem um.

Antwort: [[input:ans1]] [[validation:ans1]]

]]> 1.0000000 0.1000000 0 2026062900 [[feedback:prt1]]

]]> {@ta1@}

]]> 1 0 0 [[commonstring key="symbolicprtcorrectfeedback"/]] [[commonstring key="defaultprtcorrectfeedback"/]]

]]> [[commonstring key="symbolicprtpartiallycorrectfeedback"/]] [[commonstring key="defaultprtpartiallycorrectfeedback"/]]

]]> [[commonstring key="symbolicprtincorrectfeedback"/]] [[commonstring key="defaultprtincorrectfeedback"/]]

]]> . *10 dot 1 i cos-1 lang [ 0 ans1 algebraic ta1 15 1 0 ..._10 1 1 0 0 1 1 basen prt1 1.0000000 1 1 0 AlgEquiv ans1 ta1 0 = 1 -1 prt1-1-T = 0 1 prt1-1-F 1 AlgEquiv ans1 x 0 + 1 -1 prt1-2-T - 0 -1 prt1-2-F