Official papers

Official Specimen Paper 1 · Q8

Paper 1Algebra

Given that axb2xc3x=2a^xb^{2x}c^{3x}=2, where aa, bb, and cc are positive real numbers, then x=x=

Alog⁡10(2a+2b+3c)\log_{10}\left(\dfrac2{a+2b+3c}\right)
Blog⁡102log⁡10(a+2b+3c)\dfrac{\log_{10}2}{\log_{10}(a+2b+3c)}
C2log⁡10(a+2b+3c)\dfrac2{\log_{10}(a+2b+3c)}
D2a+2b+3c\dfrac2{a+2b+3c}
Elog⁡10(2ab2c3)\log_{10}\left(\dfrac2{ab^2c^3}\right)
Flog⁡102log⁡10(ab2c3)\dfrac{\log_{10}2}{\log_{10}(ab^2c^3)}
G2log⁡10(ab2c3)\dfrac2{\log_{10}(ab^2c^3)}
H2ab2c3\dfrac2{ab^2c^3}

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