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Answer:
x=17
sinD = [tex]\frac{8}{17}[/tex]
cos D would be 15 / 17
tan D would be 8/15
sin F is 15/17
cos F is 8/17
tan F is 15/8
Step-by-step explanation:
To solve for x, use the pythagorean theorem - [tex]a^{2} + b^{2} = c^{2}[/tex].
[tex]8^2 + 15^2 = x^2\\289 = x^2\\17 = x[/tex]
For the Sin of D, you put the opposite side over the hypotenuse:
8 / 17
To find Cos, you do adjacent side over hypotenuse and for Tan you do opposite side over adjacent.
cos D would be 15 / 17
tan D would be 8/15
sin F is 15/17
cos F is 8/17
tan F is 15/8
Answer:
Attachment 1:- x = 17
sin D = EF/DF = 8/17
Attachment 2:- sin D = 8/17
cos D = ED/DF = 15/17
tan D = sin D / cos D = 8/15
sin F = DE/DF = 15/17
cos F = EF /DF = 8/17
tan F = sin F / cos F = 15/8
sin = opposite / hypotenuse
cos = adjacent / hypotenuse
tan = sin / cos (or) opposite / adjacent