If b³ = a^-2 and c^{\(\frac{1}{3}\)} = a^{\(\frac{1}{2}\)}b, express c in terms of a

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

a^{\(\frac{1}{3}\)}

a^{\(\frac{3}{2}\)}

a^{\(\frac{2}{3}\)}

Correct answer is A

c^{\(\frac{1}{3}\)} = a^{\(\frac{1}{2}\)}b

= a^{\(\frac{1}{2}\)}b x a^-2

= a^{-\(\frac{3}{2}\)}

= (c^{\(\frac{1}{3}\)})³

= (a^{-\(\frac{3}{2}\)})^{\(\frac{1}{3}\)}

c = a^{-\(\frac{1}{2}\)}

See all Mathematics questions & answers

See more JAMB questions & answers

If b3 = a-2 and c\(\frac{1}{3}\) = a\(\frac{1}{2}\)b, express c in terms of a

Aptitude Tests

If b³ = a^-2 and c^{\(\frac{1}{3}\)} = a^{\(\frac{1}{2}\)}b, express c in terms of a