The problem doesn't specify the amount by which A increases his earnings, so let's assume that amount to be x.

1. Initially, the earnings of A, B, and C are 2k, 3k, and 5k respectively (where k is a constant).

2. After the increase, A's earnings become 2k + x, B's earnings become 3k + 2x, and C's earnings become 5k + 3x.

3. The new ratio of A's earnings to C's earnings is (2k + x) : (5k + 3x).

4. To simplify this ratio, we can divide both parts by k (assuming k ≠ 0). This gives us a ratio of (2 + x/k) : (5 + 3x/k).

5. Since we don't know the value of x or k, we can't simplify this ratio any further. However, we can see that the ratio of A's earnings to C's earnings will increase if x/k is greater than 0, and decrease if x/k is less than 0.

6. Therefore, any ratio that is greater than the initial ratio of 2 : 5 could potentially be the ratio of the earnings of A and C after the increase.

Question

The problem doesn't specify the amount by which A increases his earnings, so let's assume that amount to be x.

1. Initially, the earnings of A, B, and C are 2k, 3k, and 5k respectively (where k is a constant).

2. After the increase, A's earnings become 2k + x, B's earnings become 3k + 2x, and C's earnings become 5k + 3x.

3. The new ratio of A's earnings to C's earnings is (2k + x) : (5k + 3x).

4. To simplify this ratio, we can divide both parts by k (assuming k ≠ 0). This gives us a ratio of (2 + x/k) : (5 + 3x/k).

5. Since we don't know the value of x or k, we can't simplify this ratio any further. However, we can see that the ratio of A's earnings to C's earnings will increase if x/k is greater than 0, and decrease if x/k is less than 0.

6. Therefore, any ratio that is greater than the initial ratio of 2 : 5 could potentially be the ratio of the earnings of A and C after the increase.

Knowee AI · Accepted Answer

The problem doesn't specify the amount by which A increases his earnings, so let's assume that amount to be x.

1. Initially, the earnings of A, B, and C are 2k, 3k, and 5k respectively (where k is a constant).

2. After the increase, A's earnings become 2k + x, B's earnings become 3k + 2x, and C's earnings become 5k + 3x.

3. The new ratio of A's earnings to C's earnings is (2k + x) : (5k + 3x).

4. To simplify this ratio, we can divide both parts by k (assuming k ≠ 0). This gives us a ratio of (2 + x/k) : (5 + 3x/k).

5. Since we don't know the value of x or k, we can't simplify this ratio any further. However, we can see that the ratio of A's earnings to C's earnings will increase if x/k is greater than 0, and decrease if x/k is less than 0.

6. Therefore, any ratio that is greater than the initial ratio of 2 : 5 could potentially be the ratio of the earnings of A and C after the increase.

The ratio of the earnings of A, B and C is 2 : 3 : 5. If A increases his earnings by a certain amount, B by double that amount and C by triple that amount, which of the following could be the ratio of the earnings of A and C after the increase?

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