$\sin\ \theta=$  

• OPPOSITE SIDE to  $\theta$  /HYPOTENUSE

• ADJACENT SIDE to  $\theta$  /HYPOTENUSE

• OPPOSITE SIDE to  $\theta$  /ADJACENT SIDE to  $\theta$ 

• HYPOTENUSE/OPPOSITE SIDE to  $\theta$ 

 $\cos\theta=$  

• OPPOSITE SIDE to θ/HYPOTENUSE

• ADJACENT SIDE to θ/HYPOTENUSE

• OPPOSITE SIDE to θ/ADJACENT SIDE to θ  

• HYPOTENUSE/OPPOSITE SIDE to θ  

 $\tan\theta=$  

• OPPOSITE SIDE to θ/HYPOTENUSE

• ADJACENT SIDE to θ/HYPOTENUSE

• OPPOSITE SIDE to θ/ADJACENT SIDE to θ 

• HYPOTENUSE/OPPOSITE SIDE to θ  

 $\operatorname{cosec}\theta=$  

• HYPOTENUSE/OPPOSITE SIDE to θ  

• HYPOTENUSE/ADJACENT SIDE to θ  

• ADJACENT SIDE to θ/OPPOSITE SIDE to θ  

• OPPOSITE SIDE to θ/ADJACENT SIDE to θ  

 $\sec\theta=$  

• HYPOTENUSE/OPPOSITE SIDE to θ 

• HYPOTENUSE/ADJACENT SIDE to θ

• ADJACENT SIDE to θ/OPPOSITE SIDE to θ

• OPPOSITE SIDE to θ/ADJACENT SIDE to θ  

 $\cot\theta=$  

• HYPOTENUSE/OPPOSITE SIDE to θ 

• HYPOTENUSE/ADJACENT SIDE to θ

• ADJACENT SIDE to θ/OPPOSITE SIDE to θ

• OPPOSITE SIDE to θ/ADJACENT SIDE to θ  

 $\tan A=$  

•  $\frac{\sin A}{\cos A}$  

•  $\frac{\cos A}{\sin A}$  

 $\cot A=$  

•  $\frac{\sin A}{\cos A}$  

•  $\frac{\cos A}{\sin A}$  

If a triangle ABC is right angled at B, then  $AC^2=$  _ _ _ _ _

•  $AB^2+BC^2$  

•  $AD^2+DC^2$  

 $\sin0\degree=$  

• 0

• 1

• NOT DEFINED