last question is = 2sin 30° cos30° = sin60°
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Answered by
1
Step-by-step explanation:
20.
LHS
cos60°.cos30°-sin60°.sin30°
we know that
cos60°=sin30°=1/2
and
sin60=cos30=√3/2
so LHS=>
(1/2)(√3/2)-(1/2)(√3/2)
√3/4-√3/4
0
=cos90° = RHS
HENCE PROVED
21.
LHS
cosAcosB+sinAsinB
here, A=60° B=30°
so
LHS=>
cos60°cos30°+sin60°sin30°
(1/2)(√3/2)+(√3/2)(1/2)
√3/4+√3/4
√3/2 = cos30 = cos(60-30) = cos(A-B)
=RHS
HENCE PROVED
21.
LHS
2 sin30° cos30°
=> 2 (1/2) (√3/2)
√3/2 = sin60°
=RHS
HENCE PROVED
Answered by
0
Answer:
L.H.S=2*1/2*√3/2=1*√3/2=√3/2=R.H.S
Step-by-step explanation:
LHS=2*1/2*√3/2 =1*√3/2 =√3/2 =RHS
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