If tanA = 5/12
, find the value of (sin A + cos A). secA
Answers
Answered by
1
Step-by-step explanation:
tan A = 5/12(opp/Adj)
so,
hyp=√opp2+√adj2
hyp= √(5)2+√(12)2
hyp=√25 + √144
hyp=√169
hyp= 13
Note:[ 2 indicates square; adj - adjacent; opp - opposite]
Now,
opp=5; adj=12; hyp=13....
so,
Sin A= opp/hyp = 5/13
cos A= Adj/hyp = 12/13
sec A= 1/Sin A= 13/5
now,
= [5+12/13]*13/5
=17/13*13/5
=17/5.....
hope u got the answer.....
Answered by
1
Answer:
answer is 17/12
Step-by-step explanation:
tanA=5/12
perpendicular=5
base=12
hypotenuse=√25+144
=13
sinA=5/13 ,cosA=12/13 , secA= 13/12
(sinA+cosA)secA
(5/13+12/13)13/12
17*13/13*12
17/12
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