Write an equation that expresses the relationship. Solve the equation for G . C varies jointly as G and B . Write an equation that expresses the relationship. $$ \mathrm{C}=\square $$ Solve the equation for G . $$ \mathrm{G}=\square $$

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To express the relationship where $$ C $$ varies jointly as $$ G $$ and $$ B $$, we can write the equation in the form:

$$
C = k \cdot G \cdot B
$$

where $$ k $$ is the constant of variation.

Now, to solve the equation for $$ G $$, we can rearrange the equation:

$$
G = \frac{C}{k \cdot B}
$$

Thus, we have:

1. The equation that expresses the relationship:
   $$
   C = k \cdot G \cdot B
   $$

2. The equation solved for $$ G $$:
   $$
   G = \frac{C}{k \cdot B}
   $$
To express that $$ C $$ varies jointly as $$ G $$ and $$ B $$, the equation is: $$ C = k \cdot G \cdot B $$ Solving for $$ G $$: $$ G = \frac{C}{k \cdot B} $$

Write an equation that expresses the relationship. Solve the equation for G . C varies jointly as G and B . Write an equation that expresses the relationship. \( \mathrm{C}=\square \) Solve the equation for G . \( \mathrm{G}=\square \)

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