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Introduction to Trigonometry Test - 22

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Introduction to Trigonometry Test - 22
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Weekly Quiz Competition
  • Question 1
    1 / -0
    The value of $$\tan 0^{\circ}$$ is 
    Solution
    $$\tan\ 0^o=\dfrac{\sin\ 0^o}{\cos\ 0^o}\\=\dfrac01\\=0$$
  • Question 2
    1 / -0
    The value of $$\sin 0^{\circ}$$ is _______.
    Solution
    Using the trigonometric table,
    The value of $$\sin 0^o$$ is $$0$$.
  • Question 3
    1 / -0
    For an acute angle $$\theta$$ in a right angled triangle, $$\tan{\theta} =$$
    Solution

    $$\tan{\theta} = \dfrac{\text{perpendicular}}{\text{base}}$$ and 
    $$\dfrac{1}{\cot{\theta}} = \dfrac{1}{\dfrac{\text{base}}{\text{perpendicular}}} = \dfrac{\text{perpendicular}}{\text{base}}$$.
    Hence, $$\tan{\theta} = \dfrac{1}{\cot{\theta}}$$.

  • Question 4
    1 / -0
    Evaluate: $$\text{cosec }0^{\circ} $$
    Solution
    Using trigonometric ratio value of $$\csc {  { 0^o }  } =Undefined$$
    As,$$\csc {  { 0^o }  } =\dfrac { 1 }{ \sin {  { 0^o }  }  } =\dfrac { 1 }{ 0 } =undefined$$ 
  • Question 5
    1 / -0
    The value of $$\sec 90^{\circ}$$ is
    Solution
    $$\sec 90° = \dfrac{1}{\cos 90°}=\dfrac{1}{0},$$ undefined.

    Hence, the answer is none of these.
  • Question 6
    1 / -0
    The value of $$\cos 90^{\circ}$$ is ______.
    Solution
    Using the trigonometric table $$\cos 90^0$$ is $$ 0$$


  • Question 7
    1 / -0
    The inverse of $$\tan\theta$$ is
    Solution
    We know $$\tan\theta = \dfrac PB$$
    So, inverse of $$\tan\theta$$ $$=\dfrac BP$$ $$=\cot\theta$$
  • Question 8
    1 / -0
    Find the value of $$\tan\theta . \cot\theta$$.
    Solution
    $$\tan\theta = \dfrac{1}{\cot\theta}$$
    Therefore, 
    $$\tan\theta . \cot\theta =\tan\theta . \dfrac{1}{\tan \theta} = 1$$
  • Question 9
    1 / -0
    The value of $$\sin 90^{\circ}$$ is _____
    Solution

    $$\sin90^o=1$$

  • Question 10
    1 / -0
    The value of $$\cot 0^{\circ}$$ is _____
    Solution
    Using trigonometric ratio
    $$\cot {  { 0^o }  } =\dfrac { 1 }{ \tan {  { 0^o }  }  } \\=\dfrac { 1 }{ 0 }$$ 

    But $$\dfrac{1}{0}$$ is not defined, hence $$cot\ 0^o$$ is not defined
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