Visit aqad page at www.ei-india.com for asset question a day.
| Class 3 | Maths
1) The table below shows the number of boys and girls in four sections of class 3 in a school.
3A
|
3B
|
3C
|
3D
| |
Girls
|
15
|
18
|
12
|
15
|
Boys
|
14
|
14
|
16
|
12
|
Study the table to answer the question below:Which two sections have an equal number of GIRLS?
A. 3-A and 3-B
|
B. 3-A and 3-C
|
C. 3-C and 3-D
|
D. 3-A and 3-D
|
Correct Answer : D
2)Some dots are put in GROUPS as shown:
* * * *
* * * *
* * * *
* * * *
The groups in this picture show that
The groups in this picture show that
A. 4 + 4 + 4 + 4 = 4 × 4
|
B. 3 + 3 + 3 = 3 × 3
|
C. 4 + 3 = 4 × 3
|
D. 4 + 4 + 4 = 3 × 4
|
Correct Answer : D
3) Shown here is the number plate on Bala's car. The digit in the middle is missing.
TN - Y
8?7
We know that the number on Bala's number plate is LESS THAN 815.8?7
Which of these could be the missing digit?
A. 0
|
B. 1
|
C. 5
|
D. 9
|
Correct Answer : A
4) Which subtraction gives 42 as the answer?
A. 90 - 52
|
B. 90 - 48
|
C. 90 – 42
|
D. 90 – 28
|
Correct Answer : B
5) In which of these flags can you see a triangle and a circle?
A.
|
B.
|
C.
|
D.
|
Correct Answer : B
5) 5 tens - 2 is equal to
A. 3
|
B. 13
|
C. 30
|
D. 48
|
Correct Answer : D
6) Each box below contains 6 crayons.How many crayons do 5 boxes contain?
A. 5 + 6
|
B. 5 x 6
|
C. 5 x 5
|
D. 6 + 5
|
Correct Answer : B
7) 2 times 9 is the same as
A. 2 + 2.
|
B. 2 + 9.
|
C. 9 + 9.
|
D. 9 × 9.
|
Correct Answer : C
8) 16 subtracted from a number gives 64. What is the number?
A. 48
|
B. 52
|
C. 70
|
D. 80
|
Correct Answer : D
9) Which of these is the LARGEST number?
A. 918
|
B. 189
|
C. 981
|
D. 891
|
Correct Answer : C
10) Ravi wants to get the answer to 4 × 8 but does not know his 4 times table.
What could he do to get the answer to 4 × 8?
What could he do to get the answer to 4 × 8?
A. 8 + 4
|
B. 8 × 8 × 8 × 8
|
C. 8 + 8 + 8 + 8
|
D. 4 + 8
|
Correct Answer : C
11) What is 3 times 13?
A. 16
|
B. 39
|
C. 133
|
D. 313
|
Correct Answer : B
12) A tailor has to put 5 buttons on a shirt. How many buttons will he need for 12 shirts?
A. 12 + 5
|
B. 12 × 5
|
C. 5 + 5 + 5 + 5 + 5
|
D. 12 × 12 × 12 × 12 × 12
|
Correct Answer : B
13) A cut is made on a folded sheet of paper as shown:
![](data:image/png;base64,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)
What will the cut look like when the paper is opened out again?
What will the cut look like when the paper is opened out again?
A.
|
B.
|
C.
|
D.
|
14) See how the letters are written in the first four wheels below:
The letters Q, R, S and T have to be written in the next wheel to make the pattern go on.Which letter should come in the place marked ' ' ?
A. Q
B. R
C. S
D. T
Correct Answer : D
15)
There is a rule by which each number in BOX 1 is paired with a number in BOX 2.
![](data:image/png;base64,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)
By this rule, which number should be paired with 10?
A. 20
B. 30
C. 40
D. 50
There is a rule by which each number in BOX 1 is paired with a number in BOX 2.
By this rule, which number should be paired with 10?
A. 20
B. 30
C. 40
D. 50
Ans D
|
|Class 3 | English
1) Which of these names would come THIRD in the A-B-C order (Alphabetical Order)?
A. Lucy
|
B. Jay
|
C. Sunil
|
D. Nusrat
|
Correct Answer : D
2) Select the word where the letter ''u'' has a different sound.
A. must
|
B. music
|
C. munch
|
D. muscle
|
Correct Answer : B
3) Choose the word with the CORRECT spelling to complete the sentence given below.
I like to use a ________ with big numbers on it.
A. calender
|
B. calendir
|
C. calendar
|
D. calundar
|
Correct Answer : C
4) Complete this sentence by choosing the correct word for the blank.Salma likes to have honey on ______.
A. bread
|
B. a bread
|
C. an bread
|
D. two breads
|
Correct Answer : A
5) Which word in the sentence below has a SPELLING MISTAKE?We clean our cycles once a weak.
A. clean
|
B. once
|
C. weak
|
D. cycles
|
Ans C
6) Which sentence uses the CAPITAL LETTER, FULL STOP, and APOSTROPHE (') CORRECTLY?
A. Lets ask Amits Uncle He will show us the correct direction.
|
B. Let's ask Amit's Uncle, He will show us the correct direction.
|
C. Let's ask Amit's uncle. He will show us the correct direction.
|
D. Lets' ask Amits' uncle, he will show us the correct direction.
|
Correct Answer : C
7) Which word has the same vowel sound as ''grey''?
A. crash
|
B. crew
|
C. crane
|
D. crack
|
Correct Answer : C
8) Choose the word with the CORRECT SPELLING for the sentence given below.Sushila was very good at Maths. So she finished all the 25 sums _______.
A. qickly
|
B. fastly
|
C. easily
|
D. speedly
|
Correct Answer : C
| Class 3 | Science
1) How do sunglasses help us?
A. They stop the Sun's rays from heating our body.
|
B. They block out part of the sunlight reaching our eyes.
|
C. They reduce the amount of heat being lost through our eyes.
|
D. They prevent the body from losing a lot of water through sweat.
|
Correct Answer : B
2)
This button is found on a remote control of a TV. Ali is watching TV. What will happen to the TV when Ali presses this button?
A. The sound will be turned on or off.
|
B. The screen will become dark.
|
C. The colour will become grey.
|
D. The TV will be switched off.
|
Correct Answer : A
3)Vasu and his friends went mountain climbing for 3 days. Here is what each of their bags contained:
A. to scare away owls while they are resting at night
|
B. to practise breathing exercises in the high mountains
|
C. to make loud noises and call for help in case they get lost
|
D. to make sure the animals are not disturbed by their voices
|
Correct Answer : C
4) I am a part of a living thing.
I can be of different colours and shapes.
I am eaten by other living things.
Who am I?
I can be of different colours and shapes.
I am eaten by other living things.
Who am I?
A. leaf
|
B. beak
|
C. nails
|
D. chalk
|
Correct Answer : A
5) Which of these was invented the last?
A. calculator
|
B. typewriter
|
C. laptop
|
D. watch
|
Correct Answer : C
6) Read some lines about one of Samir's body parts.- It does not have any bones.
- Samir can control how it moves.
- It moves when Samir talks.
Which of the following is it?
A. hair
|
B. foot
|
C. neck
|
D. tongue
|
Correct Answer : D
7) Which of the following has bones?
Which of the following has bones?
| ||||
Correct Answer : A
8) Penguins live in large groups and sometimes, the young penguins get lost in this crowd. To find them, the mummy penguin and the papa penguin call out to their babies.
Which of these senses is important for the babies to recognise their parents?
A. hearing
|
B. smell
|
C. sight
|
D. taste
|
Correct Answer : A
9) Sagar wants to go to the other side of the road from the point marked in the figure. Sagar looks to his left and right before crossing. a road. But, his mother tells him that it is unsafe to cross from this point.Why is it unsafe?
A. He will not be able to see the traffic coming from his right side.
|
B. The parked car on the opposite side will not allow him to reach the footpath.
|
C. Parked cars can suddenly start moving even if there is nobody inside them.
|
D. The traffic to Sagar’s left will be open and so cars could hit him on the road.
|
Correct Answer : A
10) A cobbler wanted to repair Zara's shoes. He has different types of needles. To decide which needle to use, he checks the shoes. What about the shoes should he have checked?
A. the thickness of the material of the shoes
|
B. the colour of the material of the shoes
|
C. the weight of the shoes
|
D. the length of the shoes
|
Correct Answer : A
11)
![](data:image/png;base64,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)
If the screw is loose in this sharpener, which of these will happen when you use it to sharpen a pencil?
A. the pencil will be sharpened easily
|
B. the pencil will not remain sharp anymore
|
C. the pencil will not fit in the sharpener
|
D. the blade will not remain in a fixed place
|
Correct Answer : D
12)
Which of these, when cut, makes a pattern like the one given below?
| ||||
Ans D
|
13) Which of these can be used to find out how long a day is?
| ||||
Ans B
|
No comments:
Post a Comment