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

4x - 5 4

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MOHDFAHAD MOHDFAHAD · Answer 1 · 2022-12-08T09:22:11+01:00

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

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