sin 70 sin 50-cos 85 cos65
Answers
Answered by
1
Step-by-step explanation:
Let sin70⋅sin50−cos85⋅cos65=I
Using 2sinAsinB=cos(A+B)−cos(A−B)
2cosAcosB=cos(A−B)+cos(A+B)
We get,
I=
2
1
(cos20−cos120−cos150−cos20)
=
2
1
(−cos120−cos150)
=
2
1
(sin30+sin60)
=
2
1
(
2
1
+
2
3
)
=
4
3
+1
Answered by
0
Answer:
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Step-by-step explanation:
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