GMAT Club

Kudos owned by the user


Bunuel received 15 Kudos for post Re: If m is an integer such that (-2)^2m = 2^{9 - m}, then m=.

GiverPostDate
gupta.tanRe: If m is an integer such that (-2)^2m = 2^{9 - m}, then m=23-Mar-2024
Re: If m is an integer such that (-2)^2m = 2^{9 - m}, then m=02-Aug-2023
dlnvuRe: If m is an integer such that (-2)^2m = 2^{9 - m}, then m=23-Jan-2023
Kimberly77Re: If m is an integer such that (-2)^2m = 2^{9 - m}, then m=28-Oct-2022
mimie20Re: If m is an integer such that (-2)^2m = 2^{9 - m}, then m=04-Mar-2021
TeloRe: If m is an integer such that (-2)^2m = 2^{9 - m}, then m=03-Mar-2021
MrMurdockRe: If m is an integer such that (-2)^2m = 2^{9 - m}, then m=23-Aug-2020
montanhaf100Re: If m is an integer such that (-2)^2m = 2^{9 - m}, then m=07-Apr-2020
BukowskiRe: If m is an integer such that (-2)^2m = 2^{9 - m}, then m=04-Sep-2019
VenusMarsRe: If m is an integer such that (-2)^2m = 2^{9 - m}, then m=17-May-2019
rokib hasanRe: If m is an integer such that (-2)^2m = 2^{9 - m}, then m=04-May-2019
BigAdamRe: If m is an integer such that (-2)^2m = 2^{9 - m}, then m=18-Jun-2018
npthaoRe: If m is an integer such that (-2)^2m = 2^{9 - m}, then m=04-Jun-2016
jbdoyl3Re: If m is an integer such that (-2)^2m = 2^{9 - m}, then m=02-Aug-2014
DavidVeritasRe: If m is an integer such that (-2)^2m = 2^{9 - m}, then m=11-Jul-2014

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