Tan¢+Tan¥= 3
Sec¢+Sec¥= 2
Find value of sin¢+sin¥?
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Answer:
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Step-by-step explanation:
Let tan
−1
3
=x that is
tanx=
3
=tan
3
π
Therefore, x=
3
π
∈[−
2
π
,
2
π
]
Now let sec
−1
(−2)=y that is secy=−2.
Therefore, y=−sec
3
π
that is
secy=sec(π−
3
π
)=sec
3
2π
Thus, y=
3
2π
∈[0,π]−(
2
π
)
Now consider tan
−1
3
−sec
−1
(−2) as shown below:
tan
−1
3
−sec
−1
(−2)=x−y=
3
π
−
3
2π
=−
3
π
Hence, tan
−1
3
−sec
−1
(−2)=−
3
π
.
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