45°2460°Right-Triangle-Based Definitions of Trigonometric FunctionsLet A represent any acute angle in standard position.sin Aside opposite Ahypotenusese 4--=r hypotenusex side adjacent to Ar hypotenusey side opposite AhypotenuseCOSA =-=sec A =-=xside adjacent to Atan Acot A = x = side adjacent to Ax-sideadjacenttoA,y side opposite AFunction Values of Special Anglessin θ | cos θ | tan θ | cot θsec θcse θ30°阪|1|阪V360°

Question
Asked Jan 29, 2019
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Find the exact values for the unknown sides. You can find the sides in any order.

Use the green box and the yellow table to help.

45°
24
60°
Right-Triangle-Based Definitions of Trigonometric Functions
Let A represent any acute angle in standard position.
sin A
side opposite A
hypotenuse
se 4-
-=
r hypotenuse
x side adjacent to A
r hypotenuse
y side opposite A
hypotenuse
COSA =-=
sec A =-=
x
side adjacent to A
tan A
cot A = x = side adjacent to A
x-sideadjacenttoA,
y side opposite A
Function Values of Special Angles
sin θ | cos θ | tan θ | cot θ
sec θ
cse θ
30°
阪|1|阪
V3
60°
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45° 24 60° Right-Triangle-Based Definitions of Trigonometric Functions Let A represent any acute angle in standard position. sin A side opposite A hypotenuse se 4- -= r hypotenuse x side adjacent to A r hypotenuse y side opposite A hypotenuse COSA =-= sec A =-= x side adjacent to A tan A cot A = x = side adjacent to A x-sideadjacenttoA, y side opposite A Function Values of Special Angles sin θ | cos θ | tan θ | cot θ sec θ cse θ 30° 阪|1|阪 V3 60°

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Expert Answer

Step 1

The diagram is on the board . First we use sin 60 = a/24, and sol...

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Math

Trigonometry

Trigonometric Ratios