$H_{2} (g) + V_{2} O_{5} (s) \to V_{2} O_{3} (s) + H_{2} O (l)$
Let the coefficients for the given reaction be as follows:
$a H_{2} (g) + b V_{2} O_{5} (s) \to c V_{2} O_{3} (s) + d H_{2} O (l)$
What will be the equations for the number of atoms for each element, so that each is balanced?

a = d, b = C, 5b = 3c + d

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a = d, B = 2c, 5b = 3c + d

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a = 2d, b = c, 5b = 3c + d

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2a = 2d, 2b = 2d, 2c = d

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Solution

The correct option is A
a = d, b = C, 5b = 3c + d

Equating the number of atoms for each element on the two sides of the equation, we get:
a = d, b = c and 5b = 3c + d.

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Similar questions

H_{2} (g) + V_{2} O_{5} (s) \to V_{2} O_{3} (s) + H_{2} O (l)

Let the coefficients for the given reaction be as follows:

A H_{2} (g) + B V_{2} O_{5} (s) \to C V_{2} O_{3} (s) + D H_{2} O (l)

What will be the equations for the number of atoms of each element, so that each is balanced?

{AH}_{2} (g) + {BV}_{2} O_{5} (s) \to {CV}_{2} O_{3} (s) + {DH}_{2} O(l)

A, B, C and D are the coefficients in the reaction given above. Identify the correct relation between these coefficients so that the reaction is balanced?

H_{2} (g) + V_{2} O_{5} (s) \to V_{2} O_{3} (s) + H_{2} O (l)

Let the coefficients for the given reaction be as follows:

A H_{2} (g) + B V_{2} O_{5} (s) \to C V_{2} O_{3} (s) + D H_{2} O (l)

What will be the equations for the number of atoms of each element, so that each is balanced?

The variable coefficients a, b, c and d are considered for balancing the chemical equation. Relationships between these variable are constructed by balancing the atoms of each element on either side of the reaction. Which of the following are correct?

(Note: coefficients should be natural numbers)

Simplify:
$(a - 2 b + 5 c) (a - b) - (a - b - c) (2 a + 3 c) + (6 a + b) (2 c - 3 a - 5 b)$

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H2(g)+V2O5(s)→V2O3(s)+H2O(l) Let the coefficients for the given reaction be as follows: aH2(g)+bV2O5(s)→cV2O3(s)+dH2O(l) What will be the equations for the number of atoms for each element, so that each is balanced?

The correct option is A a = d, b = C, 5b = 3c + d Equating the number of atoms for each element on the two sides of the equation, we get: a = d, b = c and 5b = 3c + d.

$H_{2} (g) + V_{2} O_{5} (s) \to V_{2} O_{3} (s) + H_{2} O (l)$
Let the coefficients for the given reaction be as follows:
$a H_{2} (g) + b V_{2} O_{5} (s) \to c V_{2} O_{3} (s) + d H_{2} O (l)$
What will be the equations for the number of atoms for each element, so that each is balanced?

The correct option is A
a = d, b = C, 5b = 3c + d

Equating the number of atoms for each element on the two sides of the equation, we get:
a = d, b = c and 5b = 3c + d.