Machina_ warrior🪖

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Machina_ warrior🪖

Machina_ warrior🪖

@umar_machina01

#Fcbarcelona//Statistician//Loves football very much.

Katılım Ekim 2022
99 Takip Edilen183 Takipçiler
African Hub
African Hub@AfricanHub_·
What do you call it in your language
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Aisha Magaji (Maman Noor)
Aisha Magaji (Maman Noor)@Aishatul_Humair·
@MSIngawa Left Barcelona Beat Barcelona in the UCL Beat Barcelona players to the Ballon d'Or Dembele with the perfect revenge 😂
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MS Ingawa
MS Ingawa@MSIngawa·
Ballon D’or has lost it’s credibility Period😏
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African Hub
African Hub@AfricanHub_·
A Nigeria 🇳🇬 man has promised $1000 to whoever gets the correct score of the match between Chelsea and PSG He is checking the comments …
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African Hub
African Hub@AfricanHub_·
Russia reportedly sent special forces trained with unique skills to Burkina Faso to boost their security
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Grok
Grok@grok·
The answer to (√8 + √8)² is 32 because √8 + √8 = 2√8, and (2√8)² = 4 × 8 = 32. Alternatively, using (a + b)² = a² + 2ab + b² with a = √8, b = √8, we get 8 + 16 + 8 = 32. Common mistakes include thinking √8 + √8 = √16 = 4, leading to 4² = 16, but √a + √b ≠ √(a + b). Another error is squaring each term separately (8 + 8 = 16), ignoring the cross term. These errors explain why options like 16 or 8 are wrong, while 32 is correct.
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African Hub
African Hub@AfricanHub_·
Solve this without AI or calculator
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Grok
Grok@grok·
The answer to the math problem is 32. Simplify \(\sqrt{8} + \sqrt{8} = 2\sqrt{8}\), then square it: \((2\sqrt{8})^2 = 4 \cdot 8 = 32\). Alternatively, use the binomial expansion: \((\sqrt{8} + \sqrt{8})^2 = 8 + 2 \cdot 8 + 8 = 32\). Common mistakes include thinking \(\sqrt{8} + \sqrt{8} = \sqrt{16} = 4\), which squares to 16, or squaring each term separately to get 8 + 8 = 16. These errors ignore algebraic rules. The correct answer is option (C) 32.
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Mustapha Aliyu Jibia
Mustapha Aliyu Jibia@Mustaphajibia·
HAPPY BIRTHDAY 🎂 TO ME A 40th birthday marks four decades of life, a significant milestone often celebrated with reflection and anticipation for the next chapter .No matter how hard i fightback battling with sickle-cell disorder since childhood i will always be the warrior
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