To find out how much more money A gets than B, we can work directly with the parts of the ratio.

Step 1: Analyze the Ratios

The money is divided among A, B, and C in the ratio:

$$\text{A} : \text{B} : \text{C} = 4 : 3 : 6$$

Let the common multiplier for the shares be $x$. This means:

A's share = $4x$

B's share = $3x$

C's share = $6x$

Step 2: Use the Given Difference to Find $x$

We are told that C's share is ₹600 more than B's share.

$$\text{C's share} - \text{B's share} = ₹600$$

$$6x - 3x = 600$$

$$3x = 600$$

$$x = 200$$

Step 3: Calculate How Much More A Gets Than B

We need to find the difference between A's share and B's share:

$$\text{Difference} = \text{A's share} - \text{B's share}$$

$$\text{Difference} = 4x - 3x = 1x$$

Since we already know that $1x = 200$:

$$\text{Difference} = ₹200$$

Final Answer:

A will get ₹200 more than B.