![Trigonometric Ratios and Functions y (0) ٥ = ال sin Unit circle Opposite sin 0 = Hypotenuse cos 8 = X Adjacent Hypotenuse cos 0 Opposite Adjacent tan 0 = y tan 0= = X 0 0 1(0,1) Adjacent Opposite cot 0 J=1 ? Adjacent] Hypotenuse II sec 0 II Hypotenuse Opposite CSC 0 IV Trigonometric Ratios Reciprocal Identities Pythagorean Identities 1 sin28 + cos28 =1 sin 0 = Opposite/ sC 0 == sin 0 Hypotenuse 1 1+tan? 0 = sec2 0| sec ಅ = = COS 0 cos 0 = Adjacent / 1 1+ cot20 = Csc20 cot 0 = = Hypotenuse tan 0 tan 0 = Opposite / Adjacent sin 0 = = csc 0 = cos 0 cot 0 = Adjacent /Opposite tanర= 1 tan6 = tanర Trigonometric Functions Trigonometric Rators sin 0 = Opposite sin 0= sin @ sin 0 = Opposite Hypotenuse CS 0 Hypotenuse cot 0 = cos @ cos 0 = Adjacent cos 0 = Adjacent Hypotenuse sin 0 Hypotenuse tane = Opposite tan 0 = Opposite / Adjacent] Quotient Identities cot 0 = Adjacent cot 0 = Adjacent Opposite sin @ 1 tan0= tane cos8 tan sec 0 = Hypotenuse Adjacent sec 0 = 0 cot 0 = cos Hypotenuse sin 0 Hypotenuse / Opposite sC 0 = csc0 = Opposite Trigonometric Ratios and Functions y (0) ٥ = ال sin Unit circle Opposite sin 0 = Hypotenuse cos 8 = X Adjacent Hypotenuse cos 0 Opposite Adjacent tan 0 = y tan 0= = X 0 0 1(0,1) Adjacent Opposite cot 0 J=1 ? Adjacent] Hypotenuse II sec 0 II Hypotenuse Opposite CSC 0 IV Trigonometric Ratios Reciprocal Identities Pythagorean Identities 1 sin28 + cos28 =1 sin 0 = Opposite/ sC 0 == sin 0 Hypotenuse 1 1+tan? 0 = sec2 0| sec ಅ = = COS 0 cos 0 = Adjacent / 1 1+ cot20 = Csc20 cot 0 = = Hypotenuse tan 0 tan 0 = Opposite / Adjacent sin 0 = = csc 0 = cos 0 cot 0 = Adjacent /Opposite tanర= 1 tan6 = tanర Trigonometric Functions Trigonometric Rators sin 0 = Opposite sin 0= sin @ sin 0 = Opposite Hypotenuse CS 0 Hypotenuse cot 0 = cos @ cos 0 = Adjacent cos 0 = Adjacent Hypotenuse sin 0 Hypotenuse tane = Opposite tan 0 = Opposite / Adjacent] Quotient Identities cot 0 = Adjacent cot 0 = Adjacent Opposite sin @ 1 tan0= tane cos8 tan sec 0 = Hypotenuse Adjacent sec 0 = 0 cot 0 = cos Hypotenuse sin 0 Hypotenuse / Opposite sC 0 = csc0 = Opposite](https://cdn4.sharechat.com/bd5223f_s1w/compressed_gm_40_img_450085_25c6500e_1782540444166_sc.jpg?tenant=sc&referrer=pwa-sharechat-v2&f=166_sc.jpg)
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