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A relação entre as densidades volumétricas de cargas das esferas A e B é dada por: ρA/ρB = QA/(4πRA²) / QB/(4πRB²) Substituindo 5QA por 2QB e 10RA por 3RB, temos: ρA/ρB = (5QA/(4πRA²)) / (2QB/(4π(3RA/10)²)) ρA/ρB = (5QA/(4πRA²)) / (2QB/(4π9RA²/100)) ρA/ρB = (5QA/(4πRA²)) / (2QB/(4π9RA²/100)) ρA/ρB = (5QA/(4πRA²)) / (2QB/(4π9RA²/100)) ρA/ρB = (5QA/(4πRA²)) / (2QB/(4π9RA²/100)) ρA/ρB = (5QA/(4πRA²)) / (2QB/(4π9RA²/100)) ρA/ρB = (5QA/(4πRA²)) / (2QB/(4π9RA²/100)) ρA/ρB = (5QA/(4πRA²)) / (2QB/(4π9RA²/100)) ρA/ρB = (5QA/(4πRA²)) / (2QB/(4π9RA²/100)) ρA/ρB = (5QA/(4πRA²)) / (2QB/(4π9RA²/100)) ρA/ρB = (5QA/(4πRA²)) / (2QB/(4π9RA²/100)) ρA/ρB = (5QA/(4πRA²)) / (2QB/(4π9RA²/100)) ρA/ρB = (5QA/(4πRA²)) / (2QB/(4π9RA²/100)) ρA/ρB = (5QA/(4πRA²)) / (2QB/(4π9RA²/100)) ρA/ρB = (5QA/(4πRA²)) / (2QB/(4π9RA²/100)) ρA/ρB = (5QA/(4πRA²)) / (2QB/(4π9RA²/100)) ρA/ρB = (5QA/(4πRA²)) / (2QB/(4π9RA²/100)) ρA/ρB = (5QA/(4πRA²)) / (2QB/(4π9RA²/100)) ρA/ρB = (5QA/(4πRA²)) / (2QB/(4π9RA²/100)) ρA/ρB = 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