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Class 12MathematicsInverse Trigonometric FunctionsGraphs of inverse trigonometric functionsEasy
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Through which point does the graph of \(\\cos^{-1}x\) pass?

Answer and explanation

Correct answer: \(\left(1,0\right)\)

Since \(\cos^{-1}1=0\), the graph passes through \(\left(1,0\right)\). Remember standard values for graph questions.

Related tags

Inverse Trigonometric FunctionsGraphArccosGraphs Of Inverse Trigonometric FunctionsMathematicsClass 12 Mcq
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10 more MCQs
  1. 1On which interval is \(\sin^{-1}x\) increasing?
  2. 2Through which point does the graph of \(\sin^{-1}x\) pass?
  3. 3What is (\sin^{-1}(-x)) equal to?
  4. 4What is the principal value range of \(\sin^{-1}x\)?
  5. 5What is the principal value range of \(\cos^{-1}x\)?
  6. 6Which is the principal value range of \(\tan^{-1}x\)?
  7. 7What is the principal value range of \(\cot^{-1}x\)?
  8. 8What is the domain of \(\sec^{-1}x\) ?
  9. 9What is the domain of \(\cosec^{-1}x\) ?
  10. 10In the inverse trigonometric function \(\sin^{-1}x\), what is the domain of \(\sin^{-1}x\)?
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