Sure, let's find a pair of numbers that satisfy both conditions: k n^2. 1. First, we need to find a pair of numbers where k is less than n. This is straightforward, as it simply means that n is a larger number than k. For example, we could choose k = 1 and n = 2. 2. The second condition is that k^2 (k squared) is greater than n^2 (n squared). This is a bit trickier, as squaring a smaller number usually results in a smaller square. However, this condition can be satisfied if we choose negative numbers. For example, if we square -3, we get 9, which is greater than the square of 2 (which is 4). So, an example of a pair of numbers that satisfy both conditions could be k = -3 and n = 2.

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Sure, let's find a pair of numbers that satisfy both conditions: k < n and k^2 > n^2.

1. First, we need to find a pair of numbers where k is less than n. This is straightforward, as it simply means that n is a larger number than k. For example, we could choose k = 1 and n = 2.

2. The second condition is that k^2 (k squared) is greater than n^2 (n squared). This is a bit trickier, as squaring a smaller number usually results in a smaller square. However, this condition can be satisfied if we choose negative numbers. For example, if we square -3, we get 9, which is greater than the square of 2 (which is 4).

So, an example of a pair of numbers that satisfy both conditions could be k = -3 and n = 2.

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Sure, let's find a pair of numbers that satisfy both conditions: k < n and k^2 > n^2.

1. First, we need to find a pair of numbers where k is less than n. This is straightforward, as it simply means that n is a larger number than k. For example, we could choose k = 1 and n = 2.

2. The second condition is that k^2 (k squared) is greater than n^2 (n squared). This is a bit trickier, as squaring a smaller number usually results in a smaller square. However, this condition can be satisfied if we choose negative numbers. For example, if we square -3, we get 9, which is greater than the square of 2 (which is 4).

So, an example of a pair of numbers that satisfy both conditions could be k = -3 and n = 2.

Look at this information about a pair of numbers, k and nk < nand k2 > n2Give an example of what the numbers could be

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Look at this information about a pair of numbers,

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