if cosA=5/13 evaluate: 13sinA+5secA/5sinA+6cosecA
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since,
sinA=p/h
cosA=b/h
tanA=p/b
therefore now,
given that, cosA=5/13 which is equal to b/h
there for b=5,h=13
now we find 'p'
h²=p²+b²
13²=p²+5²
p²=13²-5²
p²=169-25
p²=144
p=√144
p=12
now, putting the values of p,h,b
- 13sinA+5secA/5sinA+6cosecA
- 13×12/13+5×13/5
/
5×12/13+6×13/12
25
/
120+169
/
26
25×26/289
650/289
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