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Maths CBSE Live product
Class 10
Introduction to trigonometry
PT2 Revision - Introduction to trigonometry
7.
Exemplar - Prove the following
Question:
5
m.
If \(sin\)
\(R\)
\(+\) \(cos\)
\(R\)
\(= p\) and \(sec\)
\(R\)
\(+cosec\)
\(R\)
\(= q\), then
prove
that \(q(p^2 - 1) = 2p\).
Proof:
\(p^2\) \(=\)
\(q\) \(=\)
After simplifying we get
\(= q(p^2 - 1)\) \(=\) .
\(=\)
Hence proved
Answer variants:
1
+
2
sin
R
cos
R
2
p
4
p
p
sin
R
cos
R
p
sin
R
cos
R
(
2
sin
R
cos
R
)
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