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                                                | Reciprocal Identities
                        
                                    
                        | csc θ = 1/sin θsec θ = 1/cos θ
 cot θ = 1/tan θ
 |  Pythagorean Identities
                        
                                    
                        | sin²θ + cos²θ = 1sec²θ = 1 + tan²θ
 csc²θ = 1 + cot²θ
 |  Addition & Subtraction Formulas
                        
                                    
                        | sin(α±β) = sin(α) cos(β) ± sin(β) cos(α)cos(α±β) = cos(α) cos(β) ∓ sin(β) sin(α)
 tan(α±β) = tan(α) ± tan(β)
      1 ∓ tan(α) tan(β)
 |  |  | Corelated Angle Identities
                        
                                    
                        | sin(π/2 ± θ) = cos (θ)cos(π/2 ± θ) = ∓sin (θ)
 tan(π/2 ± θ) = ∓cot (θ)
 
 sin(3π/2 ± θ) = -cos (θ)
 cos(3π/2 ± θ) = ±sin (θ)
 tan(3π/2 ± θ) = ∓cot (θ)
 |  Double Angle Formulas
                        
                                    
                        | sin(2θ) = 2 sin(θ) cos(θ)cos(2θ) = cos²(θ) - sin²(θ)
                                                                 = 2 cos²(θ) - 1
                                                                 = 1 - 2 sin²(θ)
 tan(2θ) = 2 tan(θ)
                                                                                   1 - tan²(θ)
 |  |  | Quotient Identities
                        
                                    
                        | tan θ = sin θ/cos θcot θ = cos θ/sin θ
 |  Related Angle Identities
                        
                                    
                        | sin(π ∓ θ) = ±sin(θ)cos(π ∓ θ) = -cos(θ)
 tan(π ∓ θ) = ∓tan(θ)
 
 sin(2π - θ) = -sin(θ)
 cos(2π - θ) = cos(θ)
 tan(2π - θ) = -tan(θ)
 
 sin(-θ) = -sin(θ)
 cos(-θ) = cos(θ)
 tan(-θ) = -tan(θ)
 |  | 
            
                            
            
            
        
        
        
        
        
            
    
        
          
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