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Twelfth Grade (Grade 12) Trigonometry Questions

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Grade 12 Trigonometry CCSS: HSF-TF.A.3
What is the value of cos(π6)?
  1. 1
  2. √22
  3. √32
  4. 2√3
Grade 12 Trigonometry CCSS: HSF-TF.A.3
What is the value of tan(π)?
  1. -12
  2. √22
  3. 1
  4. 0
Grade 12 Trigonometry CCSS: HSF-TF.A.4
What is the period of the secant function?
  1. π.
  2. 2π.
  3. 12π.
  4. 4π.
Grade 12 Trigonometry CCSS: HSF-TF.A.4
The secant function is
  1. even.
  2. odd.
  3. either.
  4. neither.
Grade 12 Trigonometry
The eight trig identities fall into three categories. Which of the following are the three categories?
  1. reciprocals, law of sines, and law of cosines
  2. reciprocals, quotient, and pythagoreans
  3. reciprocals, tangents, and radicals
  4. none of the above
Grade 12 Trigonometry
If tanθ=512, what is sinθ?
  1. 1213
  2. 513
  3. 135
  4. 125
Grade 12 Trigonometry CCSS: HSF-TF.A.3
What is the value of tan(7π4)?
  1. -1
  2. -√22
  3. 1
  4. √22
Grade 12 Trigonometry CCSS: HSF-TF.A.2
The terminal side of an angle measuring 13π16 radians lies in which quadrant?
  1. Quadrant 1
  2. Quadrant 2
  3. Quadrant 3
  4. Quadrant 4
Grade 12 Trigonometry CCSS: HSF-TF.A.3
What is the value of sin(5π4)?
  1. -1
  2. -√22
  3. -√32
  4. √22
Grade 12 Trigonometry CCSS: HSF-TF.A.4
What is the period of the cotangent function?
  1. π
  2. 2π
  3. 12π
  4. 4π
Grade 12 Trigonometry CCSS: HSF-TF.A.4
The cosecant function is
  1. even.
  2. odd.
  3. either.
  4. neither.
Grade 12 Trigonometry
If tanθ>0 and cosθ<0, where is θ located?
  1. Quadrant 1
  2. Quadrant 2
  3. Quadrant 3
  4. Quadrant 4
Grade 12 Trigonometry CCSS: HSF-TF.A.3
What is the value of sin(π3)?
  1. 1
  2. √22
  3. √32
  4. 2√3
Grade 12 Trigonometry CCSS: HSF-TF.A.2
Reference angles are angles that are formed between
  1. the y-axis and the terminal side.
  2. the initial side and terminal side of the angle.
  3. the x-axis and the terminal side.
  4. none of the above
Grade 12 Trigonometry CCSS: HSF-TF.A.3
What is the value of tan(π4)?
  1. 1
  2. √22
  3. √32
  4. 2√2
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