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Q1. The ratio
between the number of sides of two regular polygons is 1:2 and the ratio
between their interior angles is 2:3. The number of sides of the polygons are
respectively a. 5, 10 b.6,
12 c.7, 14 d.4, 8
Q2. The length
of the diagonal BD of the parallelogram ABCD is 18cm. If P
and Q are the centroids of △ABC and △ADC respectively,
length of PQ is
a.4cm b.12cm c.6cm d.9cm
Q3. A, B and C are three points
on the circumference of a circle. If AB=AC=52√cm and ∠BAC=900.
the length of radius is
a. 15cm b.5cm
c.10cm d.20cm
Q4.AB and
CD
are two parallel chords of respective lengths 8cm and 6cm on the
same side of the center of a circle. The distance between them is 1cm. Then the
radius of the circle is
a.4cm b.5cm c.3cm
d.2cm
Q5.△ABC is an isosceles
triangle with AB=AC and AD as the median to base BC.
If ∠ABC=350,
the ∠BAD is a.700 b. 350
c. 550 d.
1100
Q6. If I is the incenter of △ABC,
∠ABC=650
and ∠ACB=550,
the ∠BIC
is,
a.1100 b. 1200 c. 1300
d. 1400
Q7. Sides of a
right-angled triangle are in the ratio 4 : 5 : 6. If the in-radius of the
triangle is 3 cm, the altitude of the triangle with base as the largest side is
a.7.5 cm b.6 cm
c.8 cm d.10 cm
Q8.The distance
between two parallel chords of length 8 cm each in a circle of diameter 10 cm
is a.7 cm b.6 cm
c.5.5 cm d.8 cm
Q9.A, B and C
are three points on a circle such that angles subtended by the chords AB and AC
at the centre are non-overlapping 900 and 1100
respectively. ∠BAC is then equal
to
a.800 b. 900 c 1000 d.700
Q10.If the
inradius of an equilateral triangle be 5 cm, its circumradius (in cm) is
a.10 b.15
c.25 d.30
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