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SECTION A
1. Which of the following angles is possible to construct with the help of a ruler and a pair of
compasses?
A) 42.5°
B) 40°
C) 67.5°
D) 55°
2. In the figure given below if OA = 5 cm, AB = 8 cm and OD is perpendicular to AB, then CD is equal
to:
A) 2 cm
B) 3 cm
C) 4 cm
D) 5 cm
3. The small groups obtained on dividing all the observations are called ________ and the size is
called _________.
CBSE Class 9 Maths Sample Paper Set 13
MAX. MARKS : 80
DURATION : 3 HRS
SUBJECT: MATHEMATICS
CLASS : IX
(i) All questions are compulsory.
(ii) This question paper contains 30 questions divided into four Sections A, B, C and D.
(iii) Section A comprises of 10 questions of 1 mark each. Section B comprises of 10 questions
of 2 marks each. Section C comprises of 5 questions of 4 marks each and Section D comprises
of 5 questions of 6 marks each.
(iv) There is no overall choice. However, an internal choice has been provided in two questions
in 1 mark each, two questions in 2 marks each, four questions of 3 marks each and three
questions of 4 marks each. You have to attempt only one of the alternatives in all such questions.
(v) Use of Calculators is not permitted
General Instruction:
A) Class size, Class Interval
B) Class Interval, Class Size
C) Mid value, Range
D) Range, Mid Value
4. If the mean of 𝑥 and
1
𝑥
is M, then the mean of 𝑥2
and
1
𝑥2 is
A) 2M2
- 1
B) 2M2
+1
C) 2M2
×
P
1
D) 2M2
- 2
5. If each edge of a cube is increased by 50%, find the percentage increase in its surface area.
A) 125%
B) 150%
C) 175%
D) 110%
6. The ratio of total surface area to lateral surface area of a cylinder whose radius is 20 cm and
height 60 cm, is:
A) 2:1
B) 3:2
C) 4:3
D) 5:3
7. Find the surface area (in cm. sq.) of a container with radius 4 cm and height 10 cm, assuming it
has an open top. The bottom is closed.
A) 301.6
B) 351.9
C) 251.3
D) 421.6
8. The edges of a triangular board are 6 cm, 8 cm and 10 cm. The cost of painting it at rate 0f 9
paise per cm2
in Rupees is:
A) 2.00
B) 2.16
C) 2.48
D) 3.00
9. The sides of a triangle are 56cm, 60cm. and 52cm. long. The area of the triangle is.
A) 4311 cm2
B) 4322 cm2
C) 2392 cm2
D) None of these
10. In the figure given below , if ∠ABC = 20o
, then ∠AOC is equal to
A) 20o
B) 40o
C) 60o
D) 10o
SECTION B
1. In the figure given below, AOB is a diameter of the circle and AC = BC, find ∠CAB
2. Out of 25 students, participating in a quiz competition 10 are girls. Find the probability that the
winner is a boy.
3. Three angles of a quadrilateral are 85°, 100°and 75°, then find the fourth angle of a
quadrilateral.
4. A triangle 𝐴𝐵𝐶 can be constructed in which ∠𝐵 = 135°, ∠𝐶 = 80°and 𝐴𝐵 + 𝐵𝐶 + 𝐴𝐶 =
13 𝑐𝑚, Is the statement true? Give reason.
5. A die is drop at random on the rectangular region of sides 3m × 2m. What is the probability that
it will land inside the circle with diameter 1m ?
6. In the given figure, 𝐴𝐵𝐶𝐷 is a quadrilateral and 𝐴𝑂 and 𝐷𝑂 are bisectors of ∠𝐴and
∠𝐷. The value of ′𝑥 ′ is
7. The mean of 40 observations was 200. It was detected by rechecking that the value
of 65 was wrongly copied as 25 for computation of mean. Find the corrected mean.
8. If the surface area and volume of a cylinder are equal, find the diameter of the cylinder.
9. If surface area of a sphere is 616 cm2
, find its radius.
10. If two intersecting chords of a circle make equal angles with the diameter passing through their
point of intersection; prove that the chords are equal.
SECTION C
1. If the angles of a quadrilateral EFGH, taken in order, are in the ratio of 7 : 3 : 4 : 6, which type of
quadrilateral is EFGH and why ?
2. Bisectors of two adjacent angles 𝐴 and 𝐵 of quadrilateral 𝐴𝐵𝐶𝐷 intersect at a point 𝑂. Show
that ∠𝐴𝑂𝐵 =
1
2
(∠𝐶 + ∠𝐷).
3. If the number of hours for which a laborer works is x and y are his wages (in Rupees) and y =2x-
1, draw the graph of work-wages equation. From the graph, find the wages of the laborer if he
works for 6.
4. The following table give the life time of 400 neon lamps:
Life time
(in hrs)
300-400 400-500 500-600 600-700 700-800 800-900 900-1000
Number
of lamps
14 56 60 86 74 62 48
A bulb is selected at random . Find the probability that the life time of the selected bulb is:
(i) Less than 400
(ii) Between 300 to 800 hours.
(iii) At least 700 hours.
5. Construct a cumulative frequency distribution table from the frequency table given
below:
Class Interval Frequency
1 – 10 12
11 – 20 18
21 – 30 23
31 – 40 15
41 – 50 10
SECTION D
1. A spherical ball of lead 3 cm in diameter is melted and recast into three spherical balls. If the
diameters of the small balls are
3
2
cm, 2 cm and p cm, find
(i) Volume of the ball before melting.
(ii) Volume of the each spherical ball after melting.
(iii) Find the value of p
2. Construct a ∆𝐴𝐵𝐶, in which 𝐵𝐶 = 4.5 𝑐𝑚, ∠𝐵 = 45° and 𝐴𝐵 − 𝐴𝐶 = 2.5 𝑐𝑚 and justify the
construction
3. A conical tent is made of 4.5 m wide tarpaulin. Vertical height of the conical tent is 4 m and base
radius is 3 m. Find the length of the tarpaulin used, assuming that 10% extra material is required
for stitching margins and wastage in cutting (Take π = 3.14)
4. A circular park of radius 20m is situated in a colony. Three boys Ankur, Syed and David re sitting
at equal distance on its boundary each having a toy telephone in their hand to talk each other.
Find the length of the string of each phone
5. The parallel sides of a trapezium are 77 m and 60 m and its non-parallel sides are 26 m and 25
m., find the area of the trapezium.

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Cbse sample-paper-class-9-maths-set-13

  • 1. SECTION A 1. Which of the following angles is possible to construct with the help of a ruler and a pair of compasses? A) 42.5° B) 40° C) 67.5° D) 55° 2. In the figure given below if OA = 5 cm, AB = 8 cm and OD is perpendicular to AB, then CD is equal to: A) 2 cm B) 3 cm C) 4 cm D) 5 cm 3. The small groups obtained on dividing all the observations are called ________ and the size is called _________. CBSE Class 9 Maths Sample Paper Set 13 MAX. MARKS : 80 DURATION : 3 HRS SUBJECT: MATHEMATICS CLASS : IX (i) All questions are compulsory. (ii) This question paper contains 30 questions divided into four Sections A, B, C and D. (iii) Section A comprises of 10 questions of 1 mark each. Section B comprises of 10 questions of 2 marks each. Section C comprises of 5 questions of 4 marks each and Section D comprises of 5 questions of 6 marks each. (iv) There is no overall choice. However, an internal choice has been provided in two questions in 1 mark each, two questions in 2 marks each, four questions of 3 marks each and three questions of 4 marks each. You have to attempt only one of the alternatives in all such questions. (v) Use of Calculators is not permitted General Instruction:
  • 2. A) Class size, Class Interval B) Class Interval, Class Size C) Mid value, Range D) Range, Mid Value 4. If the mean of 𝑥 and 1 𝑥 is M, then the mean of 𝑥2 and 1 𝑥2 is A) 2M2 - 1 B) 2M2 +1 C) 2M2 × P 1 D) 2M2 - 2 5. If each edge of a cube is increased by 50%, find the percentage increase in its surface area. A) 125% B) 150% C) 175% D) 110% 6. The ratio of total surface area to lateral surface area of a cylinder whose radius is 20 cm and height 60 cm, is: A) 2:1 B) 3:2 C) 4:3 D) 5:3 7. Find the surface area (in cm. sq.) of a container with radius 4 cm and height 10 cm, assuming it has an open top. The bottom is closed. A) 301.6 B) 351.9 C) 251.3 D) 421.6 8. The edges of a triangular board are 6 cm, 8 cm and 10 cm. The cost of painting it at rate 0f 9 paise per cm2 in Rupees is: A) 2.00 B) 2.16
  • 3. C) 2.48 D) 3.00 9. The sides of a triangle are 56cm, 60cm. and 52cm. long. The area of the triangle is. A) 4311 cm2 B) 4322 cm2 C) 2392 cm2 D) None of these 10. In the figure given below , if ∠ABC = 20o , then ∠AOC is equal to A) 20o B) 40o C) 60o D) 10o SECTION B 1. In the figure given below, AOB is a diameter of the circle and AC = BC, find ∠CAB 2. Out of 25 students, participating in a quiz competition 10 are girls. Find the probability that the winner is a boy. 3. Three angles of a quadrilateral are 85°, 100°and 75°, then find the fourth angle of a quadrilateral.
  • 4. 4. A triangle 𝐴𝐵𝐶 can be constructed in which ∠𝐵 = 135°, ∠𝐶 = 80°and 𝐴𝐵 + 𝐵𝐶 + 𝐴𝐶 = 13 𝑐𝑚, Is the statement true? Give reason. 5. A die is drop at random on the rectangular region of sides 3m × 2m. What is the probability that it will land inside the circle with diameter 1m ? 6. In the given figure, 𝐴𝐵𝐶𝐷 is a quadrilateral and 𝐴𝑂 and 𝐷𝑂 are bisectors of ∠𝐴and ∠𝐷. The value of ′𝑥 ′ is 7. The mean of 40 observations was 200. It was detected by rechecking that the value of 65 was wrongly copied as 25 for computation of mean. Find the corrected mean. 8. If the surface area and volume of a cylinder are equal, find the diameter of the cylinder. 9. If surface area of a sphere is 616 cm2 , find its radius. 10. If two intersecting chords of a circle make equal angles with the diameter passing through their point of intersection; prove that the chords are equal. SECTION C 1. If the angles of a quadrilateral EFGH, taken in order, are in the ratio of 7 : 3 : 4 : 6, which type of quadrilateral is EFGH and why ? 2. Bisectors of two adjacent angles 𝐴 and 𝐵 of quadrilateral 𝐴𝐵𝐶𝐷 intersect at a point 𝑂. Show that ∠𝐴𝑂𝐵 = 1 2 (∠𝐶 + ∠𝐷). 3. If the number of hours for which a laborer works is x and y are his wages (in Rupees) and y =2x- 1, draw the graph of work-wages equation. From the graph, find the wages of the laborer if he works for 6. 4. The following table give the life time of 400 neon lamps: Life time (in hrs) 300-400 400-500 500-600 600-700 700-800 800-900 900-1000 Number of lamps 14 56 60 86 74 62 48 A bulb is selected at random . Find the probability that the life time of the selected bulb is: (i) Less than 400 (ii) Between 300 to 800 hours. (iii) At least 700 hours.
  • 5. 5. Construct a cumulative frequency distribution table from the frequency table given below: Class Interval Frequency 1 – 10 12 11 – 20 18 21 – 30 23 31 – 40 15 41 – 50 10 SECTION D 1. A spherical ball of lead 3 cm in diameter is melted and recast into three spherical balls. If the diameters of the small balls are 3 2 cm, 2 cm and p cm, find (i) Volume of the ball before melting. (ii) Volume of the each spherical ball after melting. (iii) Find the value of p 2. Construct a ∆𝐴𝐵𝐶, in which 𝐵𝐶 = 4.5 𝑐𝑚, ∠𝐵 = 45° and 𝐴𝐵 − 𝐴𝐶 = 2.5 𝑐𝑚 and justify the construction 3. A conical tent is made of 4.5 m wide tarpaulin. Vertical height of the conical tent is 4 m and base radius is 3 m. Find the length of the tarpaulin used, assuming that 10% extra material is required for stitching margins and wastage in cutting (Take π = 3.14) 4. A circular park of radius 20m is situated in a colony. Three boys Ankur, Syed and David re sitting at equal distance on its boundary each having a toy telephone in their hand to talk each other. Find the length of the string of each phone 5. The parallel sides of a trapezium are 77 m and 60 m and its non-parallel sides are 26 m and 25 m., find the area of the trapezium.