# IBPS CWE TEST OF NUMERICAL ABILITY

Find the number of sides of the polygon whose interior angles are in arithmetic progression. The smallest angle is 1200 and the common difference is 50.
20
16
5
7
9
To make magenta paint, a painter mixes red paint and blue paint in the ratio of three to two. If he used twelve gallons of red paint, how much blue paint did he use?
6 gallons
8 gallons
10 gallons
12 gallons
5 gallons
When a bird flies, it beats its wings on an average of 22 times in ten seconds. How many times will it beat its wings in two minutes?
244
234
264
120
240
A family of 4 persons spends 100\$ on food per week. How much does a family of 9 persons spend on food per week?
400\$
90\$
125\$
200\$
225\$
When 1500 pounds of paper are recycled 12 trees are saved. How many trees are saved if 4000 pounds of paper are recycled?
32
16
20
42
40
To make biscuits, Jane uses 10 cups of flour to 2 cups of milk. If she uses 5 cups of milk, how many cups of flour will she use?
10
12
25
8
15
A and B are two alloys of gold and copper prepared by mixing metals in the ratio 7 : 2 and 7 : 11 respectively. If equal quantities of alloys are melted to form a third alloy C, find the proportion of gold and copper in C.
7 : 5
5 : 7
12 : 5
5 : 12
12 : 7
Mr.Allan’s property is to be distributed among his wife, son and daughter in the ratio of 6:5:4 and if his son gets \$200000, find his wife’s share.
240000\$
120000\$
600000\$
400000\$
300000\$
A box contains nuts, bolts and screws in the ratio 7:6:8, if there are a total of 441 pieces in the box, find the difference in number of nuts and bolts.
14
12
21
8
6
Flour, sugar and baking soda are mixed by weight in the ratio of 12:8:4, respectively, to produce a certain type of sweet dish. In order to make 6 pounds of this dish, what weight of sugar in pounds, is required?
8
2
12
4
24

1998
3600
3983
1993
1992
If p, q and r in arithmetic progression, find q if p is 6 and r is 14.
21
7
12
20
10
Except the first term, every term of a sequence is obtained by adding 5 to its previous term, if the first term of the sequence is 100, what is its fourth term?
115
105
95
75
125
80 coins are placed in a striaght line on the ground. The distance between any two consecutive coins is 10 feet. How far must a person travel to bring them one by one to a basket placed 10 feet behind the first coin?
64800
68400
86400
46800
48600
The ages of students of a class form an arithmetic progression whose common difference is 4 months. If the youngest is 8 years old and the sum of the ages of all the students of the class is 168 years, find the number of students in the class.
28
18
16
32
12
Eight terms of a sequence are as follows, 2, 6,10,14,18,22,26,30. A new sequence is created by adding 1 to each odd numbered term and adding 4 to each even numbered term. The sum of the terms of the new sequence is how much greater than the sum of the terms of the original sequence?
14
15
20
10
5
A circle is divided into n sectors in such a way that angles of the sectors are in arithmetic progression. If the smallest of these is 80 and largest 720, find n.
9
12
4
6
8
Find the eleventh term of an arithmetic sequence whose sum to ‘n’ terms is 42n2 ( 11n.
4961
1649
871
1964
4196
Find the sum of all the integers which are multiples of 7 and lie between 200 and 400.
8972
8729
8279
6789
8927

40
20
210
105
80

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