The set S={x∣-3 < x < 4} is described by which interval notation? [-3,4] (-3,4] [-3,4 ) (-3,4)

Define inequality: The inequality -3 < x < 4 means x is greater than -3 and less than 4.Use interval notation: In interval notation, parentheses ( ) are used to indicate that an endpoint is not included in the set.Use parentheses for -3: Square brackets [ ] are used to indicate that an endpoint is included in the set.Use parentheses for 4: Since -3 is not included, we use a parenthesis: (-3.Combine for interval notation: Since 4 is not included, we also use a parenthesis: 4).Combine the two parts to get the interval notation: (-3, 4).

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The set
S={x∣-3 < x < 4} is described by which interval notation?

[-3,4]

(-3,4]

[-3,4 )

(-3,4)

The set \( S=\{x \mid-3

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Q. The set

S=\{x \mid-3<x<4\}

is described by which interval notation?

\newline

[-3,4]

\newline

(-3,4]

\newline

[-3,4

)

\newline

(-3,4)

Define inequality: The inequality -3 < x < 4 means $x$ is greater than $-3$ and less than $4$ .
Use interval notation: In interval notation, parentheses $\left( \right)$ are used to indicate that an endpoint is not included in the set.
Use parentheses for $-3$ : Square brackets $[$ ] are used to indicate that an endpoint is included in the set.
Use parentheses for $4$ : Since $-3$ is not included, we use a parenthesis: $(-3$ .
Combine for interval notation: Since $4$ is not included, we also use a parenthesis: $4)$ .
Combine for interval notation: Since $4$ is not included, we also use a parenthesis: $4)$ .Combine the two parts to get the interval notation: $(-3, 4)$ .