1 |
r r1 r2 r3 = |
abc
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2 |
The in-radius r of a triangle is given by: |
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3 |
The circum-radius R of a triangle is given by: |
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4 |
With usual notations for triangle R equals: |
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5 |
A circle passing though the vertices of a triangle is known as: |
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6 |
A circle drawn inside a triangle and touching its sides is known as: |
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7 |
A circle which touches one side of a triangle externally and the other two produces sides internally is known as: |
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8 |
If 2s = a + b + c, where a, b, c are the sides of a triangle ABC, then area of triangle ABC is given by: |
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9 |
When two sides and included angle is given, then area of triangle is given by: |
all of these
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10 |
In triangle the length of the sides are 7, 4√3 and √13. Then the smallest angle is: |
15°
30°
60°
45°
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11 |
The lengths of the sides of a triangle are proportional to the sines of the opposite angles to the sides. This is known as: |
The law of sines
The law of cosines
The law of tangents
The fundamental law
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12 |
If 2s = a + b +c, then in any triangle ABC: |
none of these
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13 |
In 2s = a + b + , then in any triangle ABC: |
all of above
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14 |
If 2s = a + b + c, then in any triangle ABC: |
all of these
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15 |
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right angled
equilateral
isosceles
obtuse angled
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16 |
In any triangle ABC, law of tangents is: |
all of these
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17 |
In a triangle ABC b = √3, c = 1, α = 30° then a = : |
2
1
3
-1
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18 |
In a triangle ABC if a2 - b2 + c2 = ac then < ß = |
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19 |
In any triangle ABC, law of cosines is: |
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20 |
In any triangle ABC, law of sines is: |
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