
Знайти усi цiлi значення а такі, що - 7, 4 < a < 2, 4


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Finding the Values of 'a' that Satisfy -7, 4 < a < 2, 4
To find the values of 'a' that satisfy the inequality -7, 4 < a < 2, 4, we need to identify the range of values that 'a' can take within the given inequality.
The inequality -7, 4 < a < 2, 4 can be broken down into two separate inequalities: -7, 4 < a and a < 2, 4
Let's solve each inequality separately:
1. -7, 4 < a: - This inequality states that 'a' must be greater than -7, 4. - In other words, 'a' must be any value greater than -7, 4.
2. a < 2, 4: - This inequality states that 'a' must be less than 2, 4. - In other words, 'a' must be any value less than 2, 4.
To find the values of 'a' that satisfy both inequalities, we need to find the intersection of the two solution sets.
Since the given inequality does not have a specific range or constraints, the solution set for 'a' would be all real numbers between -7, 4 and 2, 4.
Therefore, the values of 'a' that satisfy -7, 4 < a < 2, 4 are all real numbers between -7, 4 and 2, 4.
Note: The search results did not provide specific information about the given inequality. The explanation provided above is based on the general understanding of inequalities and their solutions.


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