1 . P and Q are two points observed from the top of a builing 10$\sqrt3$ m high. If the angles of depressi on of t he poi nts are complementary and PQ = 20 m, then the distance of P from the building is –
    A.  30 m
    B.  40 m
    C.  25 m
    D.  45 m
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    2 . If A and B are complementary angles, then the value of sin A cos B + cos A sin B – tan A tan B + $sec^2$ A – $cot^2$ B is–
    A.  1
    B.  -1
    C.  2
    D.  0
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    3 . The least value of $2sin^2$ Ø + $3cos^2$ Ø is –
    A.  1
    B.  2
    C.  3
    D.  5
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    4 . A, O, B are three points on a line segment and C is a point not lying on AOB. If ∠AOC = 40° and OX, OY are the internal and external bisectors of ∠ AOC respectively, then ∠ BOY is –
    A.  72°
    B.  68°
    C.  70°
    D.  80°
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    5 . Two tangents are drawn from a point P to a circle at A and B. O is the centre of the circle. If ∠AOP = 60°, then ∠APB is –
    A.  60°
    B.  30°
    C.  120°
    D.  90°
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    6 . If each interior angle is double of each exterior angle of a regular polygon with n sides, then the value of nis –
    A.  5
    B.  6
    C.  8
    D.  10
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    7 . If the length of the side PQ of the rhombus PQRS is 6 cm and ∠ PQR = 120°, then the length of QS, in cm, is –
    A.  3
    B.  4
    C.  5
    D.  6
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    8 . The angle formed by the hour-hand and the minute-hand of a clock at 2 : 15 p.m. is –

    A.22$1\over2$°
    B.30°
    C. 27$1\over2$°
    D.45°
    A.  a
    B.  b
    C.  c
    D.  d
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    9 .
    A.  16π
    B.  32π
    C.  64π
    D.  256π
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    10 . The side BC of ∠ ABC is produced to D. If ∠ ACD = 108° and ∠ B = $1\over2$ ∠ A, then ∠ A is
    A.  108°
    B.  59°
    C.  36°
    D.  72°
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