The sum of three consecutive terms of a geometric series is $24$ and their product is $64$. Taking the three terms as $\

Question

The sum of three consecutive terms of a geometric series is $24$ and their product is $64$. Taking the three terms as $\dfrac{a}{r}, a, ar$, the equation from the product is —

Accepted Answer

$a^3 = 64$

Answer

$a^2 = 64$

Answer

$ar = 64$

Answer

$a + r = 64$

The sum of three consecutive terms of a geometric series is 242424 and their product is 646464. Taking the three terms as ar,a,ar\dfrac{a}{r}, a, arra​,a,ar, the equation from the product is —

The sum of three consecutive terms of a geometric series is $24$ and their product is $64$ . Taking the three terms as $\dfrac{a}{r}, a, ar$ , the equation from the product is —