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Ba Anced This Equation: Sb_(2)S_(3)+O_(2)... Sb+SO_(2) 3Sb_(2)S_(3)+3O_(2)... 2Sb+ SO_(2) Sb_(2)S_(3)+3O_(2)... 2Sb+ 3SO_(2)

Soru

Ba anced this equation: Sb_(2)S_(3)+O_(2)... Sb+SO_(2) 3Sb_(2)S_(3)+3O_(2)... 2Sb+ SO_(2) Sb_(2)S_(3)+3O_(2)... 2Sb+ 3SO_(2) Sb_(2)S_(3)+O_(2)... 2Sb+ SO_(2) It is balanced.

Çözüm

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Cevap

To balance the chemical equation, we need to ensure that the number of atoms of each element is the same on both sides of the equation.Let's start with the first equation: To balance this equation, we need to find the correct coefficients for each compound.First, let's balance the number of Sb atoms: Next, let's balance the number of S atoms: Finally, let's balance the number of O atoms: Therefore, the balanced equation is: Now let's check the other equations:For the second equation: To balance this equation, we need to find the correct coefficients for each compound.First, let's balance the number of Sb atoms: Next, let's balance the number of S atoms: Finally, let's balance the number of O atoms: Therefore, the balanced equation is: For the third equation: To balance this equation, we need to find the correct coefficients for each compound.First, let's balance the number of Sb atoms: Next, let's balance the number of S atoms: Finally, let's balance the number of O atoms: Therefore, the balanced equation is: For the fourth equation: To balance this equation, we need to find the correct coefficients for each compound.First, let's balance the number of Sb atoms: Next, let's balance the number of S atoms: Finally, let's balance the number of O atoms: Therefore, the balanced equation is: For the fifth equation: To balance this equation, we need to find the correct coefficients for each compound.First, let's balance the number of Sb atoms: Next, let's balance the number of S atoms: Finally, let's balance the number of O atoms: Therefore, the balanced equation is:$Sb_{2}S_{3}+O_{2}\cdots 2Sb+3