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| Class 8 | English
1) Choose the CORRECT representation of the sentence given below without any change in meaning.
''What else is new?'' Rahul asked. ''Have you begun your project work?''
A. Rahul demanded me what else is new and whether I have
begun my project work.
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B. Rahul wanted to know what else was new and had I begun
my project work.
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C. Rahul asked me what else was new and whether I had
begun my project work.
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D. Rahul told me what else was new and if I had begun my
project work.
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Correct
Answer : C
2)Which of these
sentences uses the apostrophe CORRECTLY?
A. The girls's descriptions have too many do's and don'ts.
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B. The girls' descriptions have too many do's and don'ts.
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C. The girl's descriptions have too many dos and don'ts.
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D. The girls' descriptions have too many dos' and don'ts.
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Correct
Answer : B
3) Choose the sentence that BEST combines the following three sentences.
I can go for a play. I can go for a play with my friend. First, I must finish my homework.
A. With my friend, I can go for a play, but must I finish
my homework first.
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B. First, I must finish my homework, then go for a play,
and with my friend.
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C. I can go for a play, with my friend, if I finish my
homework well.
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D. I can go for a play with my friend, but first I must
finish my homework.
|
Correct
Answer : D
4) Choose the
word with the correct spelling that can complete the sentence below.
The delayed arrival of the train __________ my nervous companion even more.
The delayed arrival of the train __________ my nervous companion even more.
A. agravated
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B. irritatted
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C. infuriated
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D. incenssed
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Correct
Answer : C
5) Choose the correct expression to complete the sentence meaningfully.
If someone behaves like a bull in a china shop, it means that
A. he deals with difficult situations.
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B. he is accused wrongly.
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C. he is very careless or clumsy.
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D. he is indifferent to things.
|
Correct
Answer : C
6) My friend was in search of some
reasonable _____________.
A. acomodation
|
B. accommodation
|
C. accomodation
|
D. ackomodation
|
Correct
Answer : B
7) Choose the expression that
conveys the meaning of the underlined expression in the sentence below.
After regular walks and exercise the whole group looked very healthy and active.
After regular walks and exercise the whole group looked very healthy and active.
A. fit the bill
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B. fit like a glove
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C. fit as a fiddle
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D. in fits and starts
|
Correct
Answer : C
8) Choose the option
with the correct order of words to complete the sentences meaningfully.
The number of students who wanted to ________ the much-favoured web site was in _______ of a lakh!
The number of students who wanted to ________ the much-favoured web site was in _______ of a lakh!
A. excess…. access
|
B. access…. excess
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C. attach…. detach
|
D. detach ... attach
|
Correct
Answer : B
| Class 8 | Maths
1) 9.03 ÷ 899.8 is closest to
A. 0.01
|
B. 0.001
|
C. 1
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D. 100
|
Correct
Answer : A
2) A part of one side of a
vessel is shown below.
Using this beaker which of these measurements can be made EXACTLY?
Using this beaker which of these measurements can be made EXACTLY?
A. 121.5 ml
|
B. 124 ml
|
C. 125 ml
|
D. 128 ml
|
Correct
Answer : C
3) Which of the following is NOT equal to
4?
A. ( 1)-2 x
22
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B. (-2) 2
|
C. 2-2
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D. 2 x 21
|
Correct
Answer : C
4)
If the above figure is turned by 270o in an ANTICLOCKWISE DIRECTION, which of these would be the result?
A.
|
B.
|
C.
|
D.
|
Correct
Answer : A
5) Which is the largest
negative integer having 4 digits?
A. -1000
|
B. -9999
|
C. -1023
|
D. -1111
|
Correct
Answer : A
6) What is the area of the
shaded part of the square?
What is the area of the shaded part of the square?
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)
What is the area of the shaded part of the square?
A. 2a2 -
ab
|
B. 4a - ab
|
C. 4a2 -
ab
|
D. 2a2 +
ab
|
Correct
Answer : C
7) Bablu has
three sticks of lengths 3, 4 and 5 cm. Ramesh has three sticks of lengths 3, 5
and 9 cm.
How many triangles can Bablu and Ramesh make with their sticks?
How many triangles can Bablu and Ramesh make with their sticks?
A. Bablu: 1, Ramesh: 0
|
B. Bablu: 2, Ramesh: 1
|
C. Bablu: 1, Ramesh: 1
|
D. Bablu: 0, Ramesh: 2
|
Correct
Answer : A
8) What is 7799 ÷ 19?
A. Quotient = 41, Remainder = 0
|
B. Quotient = 41, Remainder = 9
|
C. Quotient = 41.4, Remainder = 14
|
D. Quotient = 410, Remainder = 9
|
Correct
Answer : D
9) The sum of two numbers is
-6. 5 and their difference is 4. 5. What are the numbers?
A. -1. 25 and -5. 25
|
B. 1. 25 and -5. 25
|
C. -1 and -5. 5
|
D. 1 and -7. 5
|
Correct Answer
: C
10) A small cube is cut off from a larger cube as shown below.
For the ORIGINAL CUBE, WHICH OF THE FOLLOWING WILL REMAIN UNCHANGED?
A. the volume
|
B. the total surface area
|
C. the number of edges
|
D. The number of corners
|
Correct
Answer : B
11) The figure below is called
a network. It is made up of links and nodes. The aim is to start from a node
and complete a full route of the links without
repeating any link (though a node may be repeated.) Is it
possible to do this?
![](data:image/jpeg;base64,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)
A. It is possible starting from any node.
|
B. It is possible only if we start from nodes 1 or 2
|
C. It is possible only if we start from nodes 3 or 4
|
D. It is not possible.
|
Correct
Answer : C
12) Which of these is the same
as 20082009 × 43?
A. 20082009 × 40 + 3
|
B. (2008 × 43) + (2009 × 43)
|
C. (20082009 × 4) + (20082009 × 3)
|
D. (20082009 × 40) + (20082009 × 3)
|
Correct
Answer : D
13) Kuljeet
goes to a gift shop with a hundred
rupee note to buy
some presents for her friend. She likes the following items:
A Book - Rs 75.50
A Pen - Rs 30
A Pencil case - Rs 18.50
A wall hanging - Rs 50.75
A Shoulder bag - Rs 40
How many different combinations of items can she purchase if she wants to spend MORE than Rs. 90?
A Book - Rs 75.50
A Pen - Rs 30
A Pencil case - Rs 18.50
A wall hanging - Rs 50.75
A Shoulder bag - Rs 40
How many different combinations of items can she purchase if she wants to spend MORE than Rs. 90?
A. 3
|
B. 4
|
C. 2
|
D. 1
|
Correct
Answer : A
14) Shivani
pays Rs. 450 for a ready-made salwar kurta set she buys from Grandways during a
sale (see the notice). How much money did she save because of the sale?
GRANDWAYS STORE SALE - 10% OFF on all garments
GRANDWAYS STORE SALE - 10% OFF on all garments
A. Rs. 55
|
B. Rs. 50
|
C. Rs. 49.50
|
D. Rs. 40.50
|
Correct
Answer : B
15) In a Maths
test the average score of the 10 girls in a class is 15 and the average score
of the 15 boys is 10. The average score of the class in the test is
A. 12
|
B. 12. 5
|
C. 13
|
D. 12. 75
|
Correct
Answer : A
16) Nandini
makes 'halwa' one evening and divides it into four equal portions for her
family of four. However, just as they are about to eat it, an unexpected guest
arrives and Nandini has to now re-divide the halwa into five equal portions. By
what percentage has each family member's share reduced due to this?
A. 5%
|
B. 10%
|
C. 20%
|
D. 25%
|
Correct
Answer : C
17) Aditya
wrapped a gift for his friend's birthday and tied it up with a ribbon as
shown alongside.
A. 160 cm
|
B. 130 cm
|
C. 90 cm
|
D. 85 cm
|
Correct
Answer : A
| Class 8 | Science
1) An unknown sample did not decompose either by physical or chemical means. This unknown sample is MOST likely to be
A. a compound
|
B. an element
|
C. a heterogeneous mixture
|
D. a homogeneous mixture
|
Correct
Answer : B
2) Which of the following
organs is made up of involuntary muscles?
A. finger
|
B. heart
|
C. thumb
|
D. tongue
|
Correct
Answer : B
3) Which of the following
animals have lungs?
1
2.
3.
4.![](data:image/png;base64,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)
1
A. only 1
|
B. only 3
|
C. only 1 and 3
|
D. all - 1, 2, 3 and 4
|
Correct
Answer : C
4) The atomic number of oxygen
is 6. This means that oxygen has 6 positively charged particles called protons
in its nucleus. An atom does not possess any charge. What is the number of
electrons (negatively charged particles) in an oxygen atom?
A. 0
|
B. 2
|
C. 6
|
D. 12
|
Correct
Answer : C
5) A ball is thrown at a
reflecting surface (mirror) . A video camera is placed in line with the
reflected path of the ball. What will the video camera record?
A. A ball moving towards the camera, initially faster and
then slower.
|
B. A ball moving towards the camera, initially slower and
then faster.
|
C. A ball moving in a V shaped path, initially faster and
then slower.
|
D. A ball moving in a V shaped path, initially slower and
then faster.
|
Correct
Answer : A
6) Which of these is made with the help of bacteria?
A. curd (dahi in Hindi)
|
B. cream
|
C. soap
|
D. cooking oil
|
Correct
Answer : A
7) Can we classify sweating as a part of excretion by human body?
A. Yes, because sweating helps in removing wastes from our
body.
|
B. No, because sweating does not happen through
anus or urethra.
|
C. Yes, because sweating occurs due to the circulation of
blood.
|
D. No, because sweating only leads to a cooling
effect in the body.
|
Correct
Answer : A
8) Atul is waiting on the 5th
floor of a building and has to go to the 9th floor. He sees 4 lifts with
instructions as shown in the figure. Which lift should he call for?
LIFT1 -Stops on Floors 1-7
LIFT 2- Stops on Floors 8-15
LIFT 3- Stops only on Floors with odd numbers
LIFT 4- Stops only on Floors with even numbers
LIFT 2- Stops on Floors 8-15
LIFT 3- Stops only on Floors with odd numbers
LIFT 4- Stops only on Floors with even numbers
A. Lift 1
|
B. Lift 2
|
C. Lift 3
|
D. Lift 4
|
Correct
Answer : C
10) Which of these organs is NOT a part of our digestive system?
A. endocrine glands
|
B. salivary glands
|
C. oesophagus
|
D. liver
|
Correct
Answer : A
11) The direction of smoke from a
moving train is as shown in the figure .
Which of these could be the direction of the wind?
Which of these could be the direction of the wind?
Which of these could be the direction of the wind?
A.Front of train
B. Up
C. Back of train
D. Down
Correct
Answer : C
12) Liver secretes bile, needed to digest fat in our food. Pancreas secretes several enzymes and hormones needed to break down food.
Which of the following is true of the food that we eat?
A. It passes only through our liver.
|
B. It passes only though our pancreas.
|
C. It passes through both our liver and pancreas.
|
D. It passes neither through our liver nor pancreas.
|
Correct
Answer : D
13)An
ant and a stone are on a circular disc, which is rotating at a constant
speed. The stone is fixed to the disc. The ant is moving along the rim in the
opposite direction and with the same speed as that of the disc.
![](data:image/jpeg;base64,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)
Which of these shows the position of the ant and the stone after the disc completes 3/4th of a revolution?
Which of these shows the position of the ant and the stone after the disc completes 3/4th of a revolution?
Correct
Answer : B
|
14) Vibha took two jars with the same amount of a liquid at room temperature. She took two solid blocks and put them in the jars. Here is what she observed.
Jar 1
What can
she say based on this observation?
A. The liquid in jar 2 is hotter than that in
jar 1.
|
B. The two blocks are made of different materials.
|
C.
The two blocks will float at the same level in all
other liquids.
|
D.
The blocks will sink deeper in the liquid in a jar with
less liquid.
|
Correct
Answer : B
15) Which of
these best represents the surface of water if its quantity is exactly 40 ml?
A.
|
B.
|
C.
|
D.
|
Correct
Answer : B
16) The heart
pumps blood to all the parts of the body and ensures that they
receive a steady supply of oxygen and nutrients.Which parts of the body require a constant supply of oxygenated blood to function well?
1. Lungs
2.Heart
3.Brain
4.Intestine
A. only 3
|
B. only 3 and 4
|
C. only 1, 3 and 4
|
D. all - 1, 2, 3 and 4
|
Correct
Answer : D
17) What do
you think would happen if a plant is overwatered?
A. It might grow faster than before, as more
photosynthesis can happen in the leaves.
|
B. It might grow faster than before, as more water brings
more minerals into the roots.
|
C. It might die, as the roots may be unable to take up enough
air from spaces in the soil.
|
D. It might die, as minerals from the plant will get
dissolved, and washed away by the water.
|
Correct Answer : C
18) Karan placed a solid
block of wood in some water. It floated in the water with
approximately half of the block under the water's surface. The figure
below shows how it looked.
He then took the block out of the water and cut it in half. He put one half of the block into the water again. Which of the following shows how the block will look in the water
A.Only a quarter of the block is above water's surface
B.The entire block is above the water's surface
C.Half the block is under the water's surface.
D.Only a quarter of the block is below water's surface
Correct Answer :C
|
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6 comments:
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