If the ${10^{th}}$ term of a geometric progression is $9$ and ${4^{th}}$ term is $4$, then its ${7^{th}}$ term is

  • A

    $6$

  • B

    $36$

  • C

    $\frac{4}{9}$

  • D

    $\frac{9}{4}$

Similar Questions

The first and last terms of a $G.P.$ are $a$ and $l$ respectively; $r$ being its common ratio; then the number of terms in this $G.P.$ is

If $a,b,c$ are in $A.P.$, then ${2^{ax + 1}},{2^{bx + 1}},\,{2^{cx + 1}},x \ne 0$ are in

If $y = x - {x^2} + {x^3} - {x^4} + ......\infty $, then value of $x$ will be

If in an infinite $G.P.$ first term is equal to the twice of the sum of the remaining terms, then its common ratio is

If $\frac{6}{3^{12}}+\frac{10}{3^{11}}+\frac{20}{3^{10}}+\frac{40}{3^{9}}+\ldots . .+\frac{10240}{3}=2^{ n } \cdot m$, where $m$ is odd, then $m . n$ is equal to

  • [JEE MAIN 2022]