if 2Sin A-1=0 then show that Sin 3A=3 Sin A- 4 sin^3 A
Answers
Answered by
34
Solution:
2Sin(A -1) = 0
SinA = 1/2
SinA = Sin30°
=> A = 30°
Now,
LHS : Sin 3A = Sin 90° = 1
RHS : 3SinA - 4Sin³A
= 3Sin30°-4Sin³30°
= 3×(1/2)-4(1/2)³
= 3/2-1/2 = 1
LHS = RHS
Hence Proved.
2Sin(A -1) = 0
SinA = 1/2
SinA = Sin30°
=> A = 30°
Now,
LHS : Sin 3A = Sin 90° = 1
RHS : 3SinA - 4Sin³A
= 3Sin30°-4Sin³30°
= 3×(1/2)-4(1/2)³
= 3/2-1/2 = 1
LHS = RHS
Hence Proved.
RehanAhmadXLX:
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Answered by
8
Answer:
Step-by-step explanation:
Solution:
2Sin(A -1) = 0
SinA = 1/2
SinA = Sin30°
=> A = 30°
Now,
LHS : Sin 3A = Sin 90° = 1
RHS : 3SinA - 4Sin³A
= 3Sin30°-4Sin³30°
= 3×(1/2)-4(1/2)³
= 3/2-1/2 = 1
LHS = RHS
Hence Proved.
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