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This mock test of Test: Prime Numbers- 1 for GMAT helps you for every GMAT entrance exam.
This contains 20 Multiple Choice Questions for GMAT Test: Prime Numbers- 1 (mcq) to study with solutions a complete question bank.
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QUESTION: 1

If *m *and *n *are two different prime numbers, then the least common multiple of the two numbers must equal which one of the following?

Solution:

QUESTION: 2

Is the product of two numbers *x *and *y *a prime number?

1) *x *and *y *are two prime numbers.

2) *x *and *y *are two odd numbers not equal to 1.

Solution:

QUESTION: 3

How many prime numbers exist between 200 and 220?

Solution:

Odd numbers between 200 and 220 are:

201, 207, 210, 213, 219 are divisible by 3 (because the sum of their digits is divisible by 3).

205, 215 are divisible by 5.

Hence, we have to check just the following numbers: 203, 209, 211 and 217. Now,

203 = 7*29 (Not prime).

209 = 11*19 (Not prime).

211 = Prime

217 = 7*31 (Prime).

So there is only one prime number between 200 and 220.

QUESTION: 4

If x and y are prime numbers, which of the following CANNOT be the sum of x and y?

Solution:

If x = 2 and y = 3 then the sum of these prime numbers is 5..

If x = 2 and y = 7, then sum of these prime numbers 9

If x = 3 and y = 13, then then sum of these prime numbers is 16

But in case of option D there are no two prime numbers that can be added to get 23.

Hence option D is correct.

QUESTION: 5

An integer greater than 1 that is not prime is called composite. If the two-digit integer *n* is greater than 20, is *n* composite?

1) The tens digit of *n* is a factor of the units digit of *n*

2) The tens digit of *n* is 2

Solution:

QUESTION: 6

If *x* is a positive integer, is *x* prime?

1) *x* has the same number of factors as *y2*, where *y* is a positive integer greater than 2.

2) *x* has the same number of factors as *z*, where *z* is a positive integer greater than 2.

Solution:

QUESTION: 7

Which of the following could be the median of a set consisting of 6 different primes?

Solution:

QUESTION: 8

Set A consists of 8 distinct prime numbers. If *x* is equal to the range of set A and *y* is equal to the median of set A, is the product *xy* even? ?

1) The smallest integer in the set is 5.

2) The largest integer in the set is 101. ?

Solution:

QUESTION: 9

If x is an integer, is x! + (x + 1) a prime number?

1) x < 10

2) x is even

Solution:

QUESTION: 10

If *k* is a positive integer. Is *k* a prime number??

1) No integers between "2" and "square root of *k*" inclusive divides *k* evenly

2) No integers between 2 and *k*/2 divides *k* evenly, and *k* is greater than 5.

Solution:

QUESTION: 11

Is the product of three integers *xyz* a prime number?

1) *x = -y*

2) z* = 1 *

Solution:

QUESTION: 12

If p is a prime number greater than 2, what is the value of p?

1) There are a total of 100 prime numbers between 1 and p + 1

2) There are a total of p prime numbers between 1 and 3912

Solution:

QUESTION: 13

Is the product of two numbers *x *and *y *a prime number?

1) x + y = prime

2) y is not prime

Solution:

QUESTION: 14

Is the product of two numbers *x *and *y *a prime number?

1) x - y = prime

2) y is not prime

Solution:

QUESTION: 15

Is the product of two numbers *x *and *y *a prime number?

1) x/y = prime

2) x and y are consecutive integers

Solution:

QUESTION: 16

Is the product of two numbers *x *and *y *a prime number?

1) x is even

2) y is odd

Solution:

QUESTION: 17

Is the product of two numbers *x *and *y *a prime number?

1) x + y = even

2) x is even

Solution:

QUESTION: 18

If *k* is a positive integer, is *k* a prime number??

1) *k* can be written as 6*n* + 1, where *n* is a positive integer.

2) k > 4!

Solution:

QUESTION: 19

If *k* is a positive integer, is *k* a prime number?

1) *k* is the sum of three consecutive prime numbers

2) *k* has only 2 factors

Solution:

QUESTION: 20

Is the integer *x* a prime number?

1) * x + 1 * is prime

2) x* + 2 *is not prime

Solution:

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