Calculations Worksheet-3
-
If x and y are negative, then which of the following statements is / are always true ?
I. x + y is positive, II. xy is positive, III. x – y is positive
(a) I only (b) II only (c) III only (d) I and III only
-
If – 1 ≤ x ≤ 2 and 1 ≤ y ≤ 3, then least possible value of (2y – 3x) is :
(a) 0 (b) – 3 (c) – 4 (d) – 5
-
If a and b are both odd numbers, which of the following is an even number ?
(a) a + b (b) a + b + 1 (c) ab (d) ab + 2
-
Which of the following is always odd ?
(a) Sum of two odd numbers
(b) Difference of two odd numbers
(c) Product of two odd numbers
(d) None of these
-
For the integer n, if n3 is odd, then which of the following statements are true ?
I. n is odd, II. n2 is odd, III. n2 is even
(a) I only (b) II only
(c) I and II only (d) I and III only
-
The least prime number is :
(a) 0 (b) 1 (c) 2 (d) 3
-
What is the total number of prime numbers less than 70 ?
(a) 17 (b) –18 (c) 19 (d) 20
-
The total number of even prime numbers is–:
(a) 0 (b) 1 (c) 2 (d) None of these
-
Find the sum of prime numbers lying between 60 and 75
(a) 199 (b) 201 (c) 211 (d) 272
-
The smallest three–digit prime number is :
(a) 103 (b) 107 (c) 109 (d) None of these
-
Which one of the following is a prime number ?
(a) 161 (b) 221 (c) 373 (d) 437
-
The smallest value of n, for which 2n + 1 is not a prime number, is :
(a) 3 (b) 4 (c) 5 (d) None of these
-
The sum of three prime numbers is 100. If one of them exceeds another by 36, then one of the numbers is :
(a) 7 (b) 29 (c) 41 (d) 67
-
There are four prime numbers written in ascending order. The product of the first three is 385 and that of the last three is 1001. The last number is :
(a) 11 (b) 13 (c) 1.7 (d) 19
-
How many numbers between 400 and 600 begin with or end with a digit of 5 ?
(a) 40 (b) 100 (c) 110 (d) 120
-
If we write all the whole numbers from 200 to 400, then how many of these contain the digit 7 once and only once ?
(a) 32 (b) 34 (c) 35 (d) 36
Answer Key:
(1)-(b); (2)-(c); (3)-(a); (4)-(c); (5)-(c); (6)-(c); (7)-(c); (8)-(b); (9)-(d); (10)-(d); (11)-(c); (12)-(b); (13)-(d); (14)-(b); (15)-(c); (16)-(d)