GMAT Club

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IanSolo owns 24 Kudos, gave away 14 Kudos.

GiverPostDate
pyrexpicasso(2^(1/2) + 5^(1/)^2. Which of the following is the best approximation?08-May-2026
utdolore(2^(1/2) + 5^(1/)^2. Which of the following is the best approximation?23-Nov-2025
porronisi(2^(1/2) + 5^(1/)^2. Which of the following is the best approximation?16-Sep-2025
CtrlAltGraduate(2^(1/2) + 5^(1/)^2. Which of the following is the best approximation?09-Jul-2025
Garimamay34(2^(1/2) + 5^(1/)^2. Which of the following is the best approximation?02-Jul-2025
hhackman(2^(1/2) + 5^(1/)^2. Which of the following is the best approximation?08-Jun-2025
akshitac300(2^(1/2) + 5^(1/)^2. Which of the following is the best approximation?17-May-2025
alessandracarlini(2^(1/2) + 5^(1/)^2. Which of the following is the best approximation?02-Apr-2025
sahin01(2^(1/2) + 5^(1/)^2. Which of the following is the best approximation?20-Mar-2025
arpitab33(2^(1/2) + 5^(1/)^2. Which of the following is the best approximation?09-Mar-2025
wejbawjb(2^(1/2) + 5^(1/)^2. Which of the following is the best approximation?22-Feb-2025
Rishendra(2^(1/2) + 5^(1/)^2. Which of the following is the best approximation?26-Jan-2022
hch19(2^(1/2) + 5^(1/)^2. Which of the following is the best approximation?12-Jan-2021
Cinthia(2^(1/2) + 5^(1/)^2. Which of the following is the best approximation?03-Jul-2020
MariaDSRe: If r and s are positive integers, can the fraction r/s be expressed as10-Dec-2019
PraveenaaRe: If r and s are positive integers, can the fraction r/s be expressed as01-Jul-2019
ArunJungRanaRe: If r and s are positive integers, can the fraction r/s be expressed as07-Jun-2019
Madhavi1990Re: If r and s are positive integers, can the fraction r/s be expressed as02-Jan-2018
Gochi10000(2^(1/2) + 5^(1/)^2. Which of the following is the best approximation?22-Aug-2017
devikeerthan18-Oct-2016
ssriva2Re: The equation x = 2y^2 + 5y - 17, describes a parabola in the03-Feb-2015
TooLong150Re: Wide dissemination of wireless networks in cities is a practical way09-Aug-2014
velasquezsjr(2^(1/2) + 5^(1/)^2. Which of the following is the best approximation?04-Aug-2014
gsatrocksRe: Recently implemented "shift-work equations" based on studies of the hu15-Feb-2013

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