For $a > 0, \neq = 1,$ the roots of the equation $(lo g)_{a x} a + (lo g)_{x} a^{2} + (lo g)_{a^{2}} a^{3} = 0$ are given $a^{- \frac{4}{3}}$ (b) $a^{- \frac{3}{4}}$ (c) $a$ (d) $a^{- \frac{1}{2}}$

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Alexander Discussed

For

a > 0, \neq = 1,

the roots of the equation

(lo g)_{a x} a + (lo g)_{x} a^{2} + (lo g)_{a^{2}} a^{3} = 0

are given

a^{- \frac{4}{3}}

(b)

a^{- \frac{3}{4}}

(c)

a

(d)

a^{- \frac{1}{2}}

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Question Text

For

a > 0, \neq = 1,

the roots of the equation

(lo g)_{a x} a + (lo g)_{x} a^{2} + (lo g)_{a^{2}} a^{3} = 0

are given

a^{- \frac{4}{3}}

(b)

a^{- \frac{3}{4}}

(c)

a

(d)

a^{- \frac{1}{2}}

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