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Subjects
Maths TNSB Mentoring
Class 10 Crash course
Trigonometry
Annual Revision III
5.
TBQ - Verify the following
Question:
2
m.
Chech whether
\(1 + \frac{tan^2 \ β}{1 + sec \ β} = sec \ β\)
Proof:
Answer variants:
\(cot^{2} \ β - 1\)
\(cosec \ β\)
\(sec \ β\)
\(cosec^{2} \ β - 1\)
\(sec^{2} \ β - 1\)
LHS
=
1
+
tan
2
β
1
+
sec
β
=
1
+
i
1
+
sec
β
=
1
+
sec
β
+
1
sec
β
−
1
1
+
sec
β
=
1
+
i
−
1
=
sec
β
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