If
,
and
, then A + B =
If , and , then A + B =
Option 1 -
0
Option 2 -
π – C
Option 3 -
-C
Option 4 -
None
-
1 Answer
-
Correct Option - 3
Detailed Solution:tan2 A = tan B tan C
It is only possible when A = B = C at x = 1
A = 30°, B = 30°, C = 30°
Similar Questions for you
16cos2θ + 25sin2θ + 40sinθ cosθ = 1
16 + 9sin2θ + 20sin 2θ = 1
+ 20sin 2θ = 1
– 9cos 2θ + 40sin 2θ = – 39
48tan2θ + 80tanθ + 30 = 0
24tan2θ + 40tanθ + 15 = 0
-> ,
So will be rejected as
Option (4) is correct.
12x =
is the solution of above equation.
Statement 1 is true
f(0) = – 1 < 0
one root lies in , one root is which is positive. As the coefficients are real, therefore all the roots must be real.
Statement 2 is false.
a = sin−1 (sin5) = 5 − 2π
and b = cos−1 (cos5) = 2π − 5
∴ a2 + b2 = (5 − 2π)2 + (2π − 5)2
= 8π2 − 40π + 50
sin 2 + tan 2 > 0
Let tan = x
sin x = 1 – sin2 x
=> sin x =
draw y = sin x
y = find their pt. of intersection.
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