Given that tan x=5/12, what is the value of sin+cosx?
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let perpendicular be 5y
let base be 12 y
so ,
hypotenuse square is equal to 5y square plus 12y square so hypotenuse is 13y
sin x = 5/13
cos x = 12/13
adding both of them
sinx+cosx = 17/13
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Answer:
if tan x = 5/12
means perpendicular is 5x and base is 12x therefore hypotenuse = √ (5x)² + (12x)²
√ (25x² + 144x²)
=> √169x²
=> 13 x
Now sin x = perpendicular / hypotenuse
=> 5x/13x
=> 5/13
cos x = 12x/13x
=> 12/13
sin x + cos x = 5/13 + 12/13
=> 17/13
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