Trigonometry
If a cosθ – bsinθ = c, then asinθ + bcosθ =
| A. | Option 1 |
| B. | Option 2 |
| C. | Option 3 |
| D. | Option 4 |
|
Option: 2 Solution : -. |
Trigonometry
If sinθ – cosθ = √2sin(90°– θ) , then tanθ =
(1) √2 – 1
(2) √2
(3) 1–√2
(4) √2 +1
| A. | Option 1 |
| B. | Option 2 |
| C. | Option 3 |
| D. | Option 4 |
|
Option: 4 Solution : -. |
Trigonometry
If ABCD is a cyclic quadrilateral, the value of tanA/2 tanC/2 + tanB/2 tanD/2
1) 0
2) 1
3) -1
4) 2
| A. | Option 1 |
| B. | Option 2 |
| C. | Option 3 |
| D. | Option 4 |
|
Option: 4 Solution : -. |
Trigonometry
If 2x = secq = and 2 / x = tanq, then find the value of 2(x2-1/ x2)
1) 0
2) 1
3) 2
4) 3
| A. | Option 1 |
| B. | Option 2 |
| C. | Option 3 |
| D. | Option 4 |
|
Option: 2 Solution : -. |
Trigonometry
The least value of is
1) 4
2) 2Ö2
3) 2
4) Ö2
| A. | Option 1 |
| B. | Option 2 |
| C. | Option 3 |
| D. | Option 4 |
|
Option: 2 Solution : -. |
Trigonometry
The value of sin2q + 1/ (1 + tan2q) is
1) sin2q
2) cos2q
3) sec2q
4) 1
| A. | Option 1 |
| B. | Option 2 |
| C. | Option 3 |
| D. | Option 4 |
|
Option: 4 Solution : -. |
Trigonometry
(1 + tanθ + secθ) (θ+ cotθ – cosecθ) is equal to :
(1) 0
(2) 2
(3) 1
(4) –1
| A. | Option 1 |
| B. | Option 2 |
| C. | Option 3 |
| D. | Option 4 |
|
Option: 2 Solution : -. |
Trigonometry
If 2y cosθ=xsinθ and 2xsecθ-ycosecθ= 3, the value of x2 + 4y2 is
(1) 2
(2) 1
(3) 0
(4) 4
| A. | Option 1 |
| B. | Option 2 |
| C. | Option 3 |
| D. | Option 4 |
|
Option: 4 Solution : -. |
Trigonometry
If tanθ = -1 then find the value of secθ + cosecθ / cosθ - sinθ
1) 0
2) 1
3) -Ö2
4) Ö2
| A. | Option 1 |
| B. | Option 2 |
| C. | Option 3 |
| D. | Option 4 |
|
Option: 1 Solution : -. |