Find the Intervals on Which the Function Is Continuous $$y = \sqrt { x ^ { 2 } - 10 }$$

question 124

Multiple Choice

Find the intervals on which the function is continuous.
- $$y = \sqrt { x ^ { 2 } - 10 }$$

• A) continuous on the interval \([ - \sqrt { 10 } , \sqrt { 10 } ]\)
• B) continuous on the intervals \(( - \infty , - \sqrt { 10 } ]\) and \([ \sqrt { 10 } , \infty )\)
• C) continuous everywhere
• D) continuous on the interval \([ \sqrt { 10 } , \infty )\)

Recognize the importance of and differences between abstinence and celibacy in family planning.

Understand how oral contraceptives mimic pregnancy to prevent conception.

Assess the reliability of contraceptive methods during different sexual activities.

Identify viable contraceptive options for couples with specific needs or constraints.

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