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Web3 Jun 2024 · this is how I did 6Q let b = 6 so according to the Euclid Division Lemma a = bq + r where 0 ≤ r < b so, r = 0,1,2,3,4,5 Case - 1 r = 0 a = 6q + 0 Squaring both the sides (a)² = (6q)² (a)² = 36q² (a)² = 6 (6q)² [where let, Q = 6q²] (a)² = 6Q Hence proved Please like this also prove 6Q + 3 and 6Q + 5 elementary-number-theory modular-arithmetic WebAbout Press Copyright Contact us Creators Advertise Developers Terms Privacy Policy & Safety How YouTube works Press Copyright Contact us Creators Advertise ... WebBenQ EW277HDR - LED monitor - 27" - 1920 x 1080 Full HD (1080p) - VA - 400 cd/m² - 3000:1 - 4 ms - 2xHDMI, VGA - speakers - metallic grey toorop mavo logo