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State all integer values of x in the interval (1, 8) that satisfy the following inequality:

4x - 5 4


Sagot :

Integers lying in between in interval  (1, 8) are 3, 4, 5, 6, 7, which  satisfy the given inequality.

Explain the term closed interval?

  • Any interval that contains all the limit points is said to be closed. The symbol for it is [].
  • For instance, [2, 5] denotes a value greater or equal to 2 and lower or equal to 5. If one of an open interval's endpoints is present, it is referred to as a half-open interval.
  • These intervals are regarded as closed since the endpoints create a boundary.

4x - 5 > 4

4x > 9

x > 2.25

Integers lying in between in open interval  (1, 8) are 3, 4, 5, 6, 7

Thus, integers lying in between in interval  (1, 8) are 3, 4, 5, 6, 7, which  satisfy the given inequality.

To know more about the closed interval, here

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The correct question is-

State all integer values of x in the interval (1, 8) that satisfy the following inequality:

4x - 5 > 4