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@coachmaverick7: SECRET LIMITE 🫧✨❤️#math #benintiktok🇧🇯 #cotedivoire🇨🇮 #pourtoi
PROF MAVERICK
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Region: BJ
Saturday 07 November 2026 11:29:09 GMT
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nn :
je ne pas d'accord ça fait 1
2026-11-07 15:20:16
1
꧁༆ ✿♦ 𝖙𝖔𝖗𝖗𝖊𝖘★✿♦༆꧂ :
6+ 7 𝑺𝒐 𝒙 = 1 𝒂𝒏𝒅 𝒙 = -2 𝑽 = π112 (9-𝒙2) ² - (𝒙 + 7) 2𝒅𝒙 𝑽 = π12 (𝒙4-18𝒙² + 81) - (𝒙² + 14𝒙 + 49) 𝒊𝒇 𝑽 = 𝒑𝒊 / 12 (𝒙4 - 19𝒙2 - 14𝒙 + 32) 𝒅𝒙19 𝑽 = 𝒙 [-𝒙-12 𝒚 = 𝒙 + 79 - 𝒙² = 𝒙 + 7 𝑺𝒐 𝒙 = 1 𝒂𝒏𝒅 𝒙 <562) = -2 𝑽 = π112 (9-𝒙2) ² - (𝒙 + 7) 2𝒅𝒙 𝑽 = π12 (𝒙4-18𝒙² + 81) - (𝒙² + 14𝒙 + 49) 𝒅𝒙 𝑽 = 𝒑𝒊 / 12 (𝒙4 - 19𝒙2 - 14𝒙 + 32) 𝒅𝒙 19 𝑽 = 𝒙 [-𝒙-12𝒙3-7 𝒚 = 𝒙 + 79 - 𝒙² = 𝒙 + 7 𝑺𝒐 𝒙 = 1 𝒂𝒏𝒅 𝒙 = -2 𝑽 = π112 (9-𝒙2) ² - (𝒙 + 7) 2𝒅𝒙 𝑽 = π12 (𝒙4-18𝒙² + 84) - (𝒙² + 14𝒙 + 49) 𝒅𝒙 𝑽 = 𝒑𝒊 / 12 (𝒙4 - 19𝒙2 - 14𝒙 + 32 9 - 𝒙² 𝒚 = 𝒙 + 79 - 𝒙² = 𝒙 + 7 𝑺𝒐 𝒙 = 1 𝒂𝒏𝒅 𝒙 = -2 𝑽 = π112 (9-𝒙2) ² - (𝒙 + 7) 2𝒅𝒙 𝑽 = π12 (𝒙4-18𝒙² + 81) - (𝒙² + 14𝒙 + 49) 𝒅𝒙 𝑽 = 𝒑𝒊 / 12 (𝑿4 - 19𝒙2 - 14𝒙 + 32) 𝒅𝒙19 𝑽 = 𝒙 [-𝒙-12 𝒚 = 𝒙 + 79 - 𝒙² = 𝒙 + 7 𝑺𝒐 𝒙 = 1 𝒂𝒏𝒅 𝒙 = -2 𝑽 = π112 (9-𝒙2) ² - (𝒙 + 7) 2𝒅𝒙 𝑽 = π12 (𝒙4-18𝒙² + 81) - (𝒙² + 14𝒙 + 49) 𝒅𝒙 𝑽 = 𝒑𝒊 / 12 (𝒙4 - 19𝒙2 - 14𝒙 + 32) 𝒅𝒙 19 𝑽 = 𝒙 [-𝒙-12𝒙3-7 𝒚 = 𝒙 + 79 - 𝒙² = 𝒙 + 7 𝑺𝒐 𝒙 = 1 𝒂𝒏𝒅 𝒙 = -2 𝑽 = π112 (9-𝒙2) ² - (𝒙 + 7) 2𝒅𝒙 𝑽 = π12 (𝒙4-18𝒙² + 81) - (𝒙² + 14𝒙 + 49) 𝒅𝒙 𝑽 = 𝒑𝒊 / 12 (𝒙4 - 19𝒙2 - 14𝒙 + 32) 𝒂𝒔 𝒚𝒐𝒖 𝒌𝒏𝒐𝒘 9 - 𝒙² 𝒑𝒓𝒐𝒅𝒖𝒄𝒆𝒔 𝒚 = 𝒙 + 79 - 𝒙² = 𝒙 + 7 𝑺𝒐 𝒙 = 1 𝒂𝒏𝒅 𝒙 = -2 𝑽 = π112 (9-𝒙2) ² - (𝒙 + 7) 2𝒅𝒙 𝑽 = π12 (𝒙4-18𝒙² + 81) - (𝒙² + 14𝒙 + 49) 𝒅𝒙 𝑽 = 𝒑𝒊 / 12 (𝒙4 - 19𝒙2 - 14𝒙 + 32) 𝒅𝒙19 𝑽 = 𝒙 [-𝒙-12 𝒚 = 𝒙 + 79 - 𝒙² = 𝒙 + 7 𝑺𝒐 𝒙 = 1 𝒂𝒏𝒅 𝒙 = -2 𝑽 = π112 (9-𝒙2) ² - (𝒙 + 7) 2𝒅𝒙 𝑽 = π12 (𝒙4-18𝒙² + 81) - (𝒙² + 14𝒙 + 49) 𝒅𝒙 𝑽 = 𝒑𝒊 / 12 (𝒙4 - 19𝒙2 - 14𝒙 + 32) 𝒅𝒙 19 𝑽 = 𝒙 [-𝒙-12𝒙3-7 𝒚 = 𝒙 + 79 - 𝒙² = 𝒙 + 7 𝑺𝒐 𝒙 = 1 𝒂𝒏𝒅 𝒙 = -2 𝑽 = π112 (9-𝒙2) ² - (𝒙 + 7) 2𝒅𝒙 𝑽 = π12 (𝒙4-18𝒙² + 81) - (𝒙² + 14𝒙 + 49) 𝒅𝒙 𝑽 = 𝒑𝒊 / 12 (𝒙4 - 19𝒙2 - 14𝒙 + 𝒚 = 𝒙 + 79 - 𝒙² = 𝒙 + 7 𝑺𝒐 𝒙 = 1 𝒂𝒏𝒅 𝒙 = -2 𝑽 = π112 (9-𝒙2) ² - (𝒙 + 7) 2𝒅𝒙 𝑽 = π12 (𝒙4-18𝒙² + 81) - (𝒙² + 14𝒙 + 49) 𝒅𝒙 𝑽 = 𝒑𝒊 / 12 (𝒙4 - 19𝒙2 - 14𝑿 + 32) 𝒅𝒙19 𝑽 = 𝒙 [-𝒙-12 𝒚 = 𝒙 + 79 - 𝒙² = 𝒙 + 7 𝑺𝒐 𝒙 = 1 𝒂𝒏𝒅 𝒙 = -2 𝑽 = π112 (9-𝒙2) ² - (𝒙 + 7)𝔈𝔡𝔴𝔡: 6+ 7 𝑺𝒐 𝒙 = 1 𝒂𝒏𝒅 𝒙 = -2
2026-11-07 13:04:28
0
Flora :
remarquable 🙏🥰
2026-11-07 11:42:51
2
Camara Amara :
Vraiment merci beaucoup ♥️♥️
2026-11-07 14:04:16
1
Nestor Kouao :
c'est parce que c'est un polynôme du second degré que tu as pu factoriser facilement
2026-11-07 12:23:20
0
ZIELINHO L’DIGNE FILS D’PORO💦 :
Merci
2026-11-07 11:37:48
1
𝓙𝓤𝓢𝓣𝓣 𝓕𝓐𝓣𝓘𝓜𝓐𝓣☯️ :
Correction svp
2026-11-07 12:34:03
1
Flora :
🥰🥰🥰
2026-11-07 11:42:38
0
malusa :
Avec l’hospital c’est plus rapide
2026-11-07 16:04:30
0
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