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| Class 9 | English
1) Which of these words is associated with 'topics' and a 'kingdom'?
A. present
|
B. region
|
C. subjects
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D. rules
|
Correct
Answer : C
2) What is another word for 'arrogant'?
A. modern
|
B. unpretending
|
C. conceited
|
D. unassuming
|
Correct
Answer : C
3) A 'pacifist' is likely
to be one who is believes in
A. prestige.
|
B. peace.
|
C. principles.
|
D. pleasantries.
|
Correct
Answer : B
4) ''The old man had become shaky
with age.'' The underlined words can be replaced by:
A. electrocuted
|
B. twisted
|
C. doddering
|
D. frazzled
|
Correct
Answer : C
5) Each option is a
part of the sentence. The sentence can be read in the order of options,
A-B-C-D. Which option is an error in the sentence formed.
A. The english scientist
|
B. Thomas Young set up
|
C. an experiment to diffract
|
D. light through a slit.
|
Correct
Answer : A
6) Notorious
Burglar Held, 33 Cases Solved
A. Simple Present, Active Voice
|
B. Simple Past, Active Voice
|
C. Present Perfect, Passive Voice
|
D. Present Perfect, Active Voice
|
Correct
Answer : C
7) Which of these newspaper
headlines given below is in the Active Voice?
A. Several Found Dead in Rock Blasts
|
B. Speaker Cannot be Questioned
|
C. IA Help line Extended to all Cities
|
D. School Students Lug 5 kg Bags to School
|
Correct
Answer : D
8) When we learn how to do
something and gain experience from it, we are _________________.
A. armed to the teeth
|
B. cutting our teeth
|
C. showing our teeth
|
D. gritting our teeth
|
Correct
Answer : B
9) When we learn how to do
something and gain experience from it, we are _________________.
A. armed to the teeth
|
B. cutting our teeth
|
C. showing our teeth
|
D. gritting our teeth
|
Correct
Answer : B
| Class 9 | Maths
1) Shown here is a triangle with two of its sides
as 9 cm and 4 cm and a square of side 5 cm.
Both the figures have the same perimeter. What
would be the length of the third side of the triangle?
A. 5 cm
|
B. 7 cm
|
C. 8 cm
|
D. 13 cm
|
Correct
Answer : B
2) Rosy buys 6
mangoes for Rs. 20. How many mangoes should she sell for Rs. 20 if she
wants to make a profit of 50%?
Correct
Answer : B
3) Read the following
statements carefully.
Statement 1 - Every natural
number is a rational number.
Statement 2 - Every integer is
a rational number.
Statement 3 - Every whole
number is a rational number.
Which of the above statements
is/are true?
A. Only 3.
|
B. Both 1 and 2.
|
C. Both 1 and 3.
|
D. All 1, 2 and 3.
|
Correct
Answer : D
4)
For which of the above shaded
shapes, can we calculate the area using the given information in the figures?
A. for the triangle only
|
B. for the circle only
|
C. for the triangle and circle only
|
D. For all of them - triangle, circle and parallelogram.
|
Correct
Answer : D
5) The average of the ages of
three people - Raghav, Robert and Razia is 20. Three years later the average of
their ages will be____.
Correct
Answer : C
6) Increasing a
number by 100% is the same as
A. multiplying the number by itself.
|
B. multiplying the number by 2.
|
C. adding 2 to the number.
|
D. adding 100 to the number.
|
Correct
Answer : B
7) The smallest integer value of 'x' satisfying
the inequality 3x + 10 > 13 is
Correct
Answer : B
8) Numbers are arranged in a specific pattern in the
table below.
.
|
|
Which of these could be the number in the box
marked 'M'?
Correct
Answer : D
9)Aluminium-coated dewars are
cylindrical flasks used to safely store and transport liquid nitrogen, dry ice
etc. A company manufactures such dewars of different sizes. Shown here are two
dewars, both of the same
height but of different diameters.
How much aluminium will be required to cover Dewar A compared to that required
for Dewar B?
(Note:
The base and the lid are NOT made up of aluminium.)
A. 1/3 times
|
B. 3 times
|
C. 9 times
|
D. Same amount of aluminium will be required.
|
Correct
Answer : B
10) What is the length of the
longest stick that can be packed in the box of the
dimensions shown below?
A. 90 cm
|
B. 70 cm
|
C. √2900 cm
|
D. √2400 cm
|
Correct
Answer : C
11) If the piece of paper shown above is folded up
along the dotted lines, what will the cube formed look like?
A. 90 cm
|
B. 70 cm
|
C. √2900 cm
|
D. √2400 cm
|
|
|
Correct
Answer : B
12) The
following pie-chart shows the percentages of ingredients in a Biscotti (a
slightly sweet Italian snack like Indian toast or rusk).
Which of
the following graph represents the ingredients (amount in grams) in a 200 gm
Biscotti?
Correct
Answer : A
13) Three farmers
can reap a field in 6 hours. The owner wants the field to be reaped in 1 hour.
How many farmers should he have working on the field in all?
Correct
Answer : D
14) Which of
the following would be a rational number?
A. 21/2
|
B. 41/2
|
C. 61/3
|
D. 81/6
|
Correct
Answer : B
15) -100, -97,
-94, -91, -88,.....
If the above series is continued, which of the
following numbers would appear in it?
A. -3
|
B. -41
|
C. -52
|
D. -66
|
Correct
Answer : C
16) For which
of these values of y will 2y be an irrational number?
A. y = 49
|
B. y = -2/13
|
C. y = 22/7
|
D. y = 8
|
Correct
Answer : D
17)
Which of
these shapes is/are trapeziums?
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)
A. shape 3 only
|
B. shapes 1 and 3 only
|
C. shapes 1, 2 and 3 only
|
D. shapes 1, 2, 3 and 4
|
Correct
Answer : D
18) Which of
these numbers lies between 1/3 and 3/5?
A. 2/15
|
B. 3/15
|
C. 7/15
|
D. 10/15
|
Correct
Answer : C
19)
If the piece of paper shown above is folded up along the dotted lines, what
will the cube formed look like?
|
|
| Class 9 | Science
1) Some organisms reproduce sexually while others
reproduce asexually. Which of these is usually true for organisms that
reproduce asexually and NOT true for organisms that reproduce sexually?
A. They never have a nucleus in their cells.
|
B. They are almost exactly like their parents.
|
C. They can only be plants and not animals.
|
D. They grow up to have a large size.
|
Correct
Answer : B
2) Mitochondria are known as the 'powerhouse' of the
cell. Which of the following cells are likely to contain most mitochondria?
A. Blood Cells
|
B. Skin Cells
|
C. Muscle Cells
|
D. Stomach Cells
|
Correct
Answer : C
3) A ball is thrown vertically upwards, and then
caught again after 10 seconds.
Which of these graphs shows how its SPEED changes
during its motion?
Correct
Answer : C
4) Which of these is/are conserved during a
chemical reaction?
A. mass only
|
B. charge only
|
C. both mass and charge
|
D. neither mass nor charge
|
Correct
Answer : C
5) When we are swimming in
water
A. we feel lighter because our mass decreases
|
B. we feel lighter because the water exerts an upward
force on us
|
C. we feel heavier because the water exerts a downward
force on us.
|
D. we do not feel any change in our weight because there
is no new force.
|
Correct
Answer : B
6) Study the picture of the
human heart. Some parts are marked on it.
![](data:image/jpeg;base64,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)
Which letter represents the left ventricle?
Correct
Answer : A
7) In a shoe, the laces pass
through a set of holes in a regular crisscross manner in order to easily
tighten the shoe. Each hole helps change the direction of the lace thereby
making it easier to tighten the flaps. What simple machine does this mechanism use?
A. levers
|
B. fixed pulleys
|
C. inclined planes
|
D. screws
|
Correct
Answer : B
8) When people fall ill, their immune system fights
the disease and tries to restore the person to good health. Which disease is
known to attack the human immune system leaving the body susceptible to various
kinds of infection?
A. Chicken Pox
|
B. Pneumonia
|
C. Tuberculosis
|
D. AIDS
|
Correct
Answer : D
9)
The figure here
shows the position of a runner at one-second intervals as he moves from left
to right. Which of the following graphs will BEST represent the motion of the
runner in the figure?
|
Correct
Answer : C
|
10) ''Farm Fresh'' shop in Kolkata advertises that
they sell vegetables grown through organic farming methods. What is likely to
be special about such vegetables?
A. They are available at much cheaper prices.
|
B. They remain fresh for longer periods of time.
|
C. They are genetically modified for better taste.
|
D. They are grown without chemical fertilizers.
|
Correct
Answer : D
11) Why is it hotter in summer
than winter?
1. The earth is closer to the Sun in summer.
2. More sunlight is concentrated in any given area
in summer.
3. Ocean currents carry warm water to the shores
in summer.
4. The day is longer, so the Sun gets more time to
heat the earth.
A. 1 only
|
B. 1 and 4 only
|
C. 2 and 4 only
|
D. 2, 3 and 4 only
|
Correct
Answer : C
12) Which of these happens during a SOLAR eclipse?
A. The shadow of the moon falls on the earth.
|
B. The shadow of the moon falls on the sun.
|
C. The shadow of the earth falls on the moon.
|
D. The shadow of the earth falls on the sun.
|
Correct
Answer : A
13)
In the
diagram below, a 20 Newton
force is used to push a 2 kilogram toy cart a distance of 5 meters. The work
done on the cart is
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)
A. 40 J
|
B. 100 J
|
C. 150 J
|
D. 200 J
|
Correct
Answer : B
14) The atmospheric pressure at
sea level is 1000 millibar. If the pressure at a place is 330 millibar and the
average temperature is minus 9 degree Celsius, which of the following places
could it be?
A. inside a house located in New Delhi
|
B. on the top of a hill in the Western
Ghats
|
C. on a beach in Goa
|
D. on the top of Mount Everest
|
Correct
Answer : D
15)
George is
running towards the finish line in a race. The sun is casting his shadow as
shown. In which direction is George running?
A. definitely north-west
|
B. either north-east or south-west
|
C. definitely south-west
|
D. it is not possible to tell from the given information
|
Correct
Answer : B
16) Potatoes are cut into many
parts, making sure that each part has at least one eye (bud). Each piece of
potato will usually grow into a new potato plant. Will a new potato plant grow,
if planted only with the eye?
A.
Yes,
a full new potato plant can grow from it. |
B.
Yes,
but the new plant will take a slightly longer time to germinate. |
C. No, a new potato plant will not grow because the food
needed for germination comes from the potato piece.
|
D.
No,
a new potato plant will not grow because the leaves emerge only from the
potato piece. |
Correct
Answer : C
17) In many
countries including India,
petrol cars are expected to use unleaded petrol and not leaded petrol which was
used earlier. What is the reason for this?
A. Unleaded petrol is cheaper than leaded petrol.
|
B. Unleaded petrol is less hazardous for human health.
|
C. Unleaded petrol gives more mileage than leaded petrol.
|
D. All of the above.
|
Correct
Answer : B