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46 thoughts on “Ronaldo Shows How Tall He Really Is 🤯📏

  1. @danishaimanyasir5110 says:

    9 – x² menghasilkan y= x+79 – x² = x + 7Maka x = 1 dan x = -2 V = π112(9-x2)² – (x + 7)2dx V= π12(x4-18x²+81)-(x² +14x +49)dx V = π/12(x4 – 19×2 – 14x + 32)dx19 V = x[-x-12 y= x+79 – x² = x + 7 Maka x = 1 dan x = -2 V = π112(9-x2)² – (x + 7)2dx
    V = π12(x4-18x²+81)-(x² +14x +49)dx V = π/12(x4 – 19×2 – 14x + 32)dx 19 V = x[-x-12×3-7 y= x+79 – x² = x + 7 Maka x = 1 dan x = -2 V = π112(9-x2)² – (x + 7)2dx V = π12(x4-18x²+81)-(x² +14x +49)dx V = π/12(x4 – 19×2 – 14x + 32 9 – x² y= x+79 – x² = x + 7Maka x = 1 dan x = -2 V = π112(9-x2)² – (x + 7)2dx V= π12(x4-18x²+81)-(x² +14x +49)dx V = π/12(x4 – 19×2 – 14x + 32)dx19 V = x[-x-12 y= x+79 – x² = x + 7 Maka x = 1 dan x = -2 V = π112(9-x2)² – (x + 7)2dx
    V = π12(x4-18x²+81)-(x² +14x +49)dx V = π/12(x4 – 19×2 – 14x + 32)dx 19 V = x[-x-12×3-7 y= x+79 – x² = x + 7 Maka x = 1 dan x = -2 V = π112(9-x2)² – (x + 7)2dx V = π12(x4-18x²+81)-(x² +14x +49)dx V = π/12(x4 – 19×2 – 14x + 32) yg anda tau 9 – x² menghasilkan y= x+79 – x² = x + 7Maka x = 1 dan x = -2 V = π112(9-x2)² – (x + 7)2dx V= π12(x4-18x²+81)-(x² +14x +49)dx V = π/12(x4 – 19×2 – 14x + 32)dx19 V = x[-x-12 y= x+79 – x² = x + 7 Maka x = 1 dan x = -2 V = π112(9-x2)² – (x + 7)2dx
    V = π12(x4-18x²+81)-(x² +14x +49)dx V = π/12(x4 – 19×2 – 14x + 32)dx 19 V = x[-x-12×3-7 y= x+79 – x² = x + 7 Maka x = 1 dan x = -2 V = π112(9-x2)² – (x + 7)2dx V = π12(x4-18x²+81)-(x² +14x +49)dx V = π/12(x4 – 19×2 – 14x + y= x+79 – x² = x + 7Maka x = 1 dan x = -2 V = π112(9-x2)² – (x + 7)2dx V= π12(x4-18x²+81)-(x² +14x +49)dx V = π/12(x4 – 19×2 – 14x + 32)dx19 V = x[-x-12 y= x+79 – x² = x + 7 Maka x = 1 dan x = -2 V = π112(9-x2)² – (x + 7)2dx
    V = π12(x4-18x²+81)-(x² +14x +49)dx V = π/12(x4 – 19×2 – 14x + 32)dx 19 V = x[-x-12×3-7 y= x+79 – x² = x + 7 Maka x = 1 dan x = -2 V = π112(9-x2)² – (x + 7)2dx V = π12(x4-18x²+81)-(x² +14x +49)dx V = π/12(x4 – 19×2 – 14x + 32) jawaban??

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