in the right angles ∆PQR angle Q = 90°,PQ = 8, QR = 15 and PR = 17 find the ratios of SIN P , SIN R , and TAN P
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Answer:
Given that cosA=
37
35
. Let us consider △ABC (see fig), ∠B=90
∘
, with AB=35 and AC=37d. By Pythagoras theorem, we have
AC
2
=AB
2
+BC
2
37
2
=35
2
+BC
2
BC
2
=37
2
−35
2
=1369−1225=144
∴BC=
144
=12
secA=
AB
AC
=
35
37
,tanA=
AB
BC
=
35
12
Now, secA+tanA=
35
37
+
35
12
=
35
49
,secA−tanA=
35
37
−
35
12
=
35
25
∴
secA−tanA
secA+tanA
=
35
25
35
49
=
35
49
×
25
35
=
25
49
solution
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