Finite and Infinite AP

Q. The set of numbers which include both positive and negative whole numbers are called as .

1. prime numbers
2. integers
3. whole numbers
4. natural numbers

Q. 1. Prove that the arithmetic sequence with first term 1/3 and common difference 2/3 contains all odd numbers, but no even numbers

Q. Which among the following is an example of an infinite A.P?

1. The set of even numbers upto 10
2. The set of even numbers
3. The set of even numbers upto 100
4. The set of odd numbers upto 100

Q. The list of all even numbers is a/an arithmetic progression.

1. finite
2. infinite
3. common

Q. The sequence of all even numbers is a/an ___ arithmetic progression and that of the first 100 odd numbers is a/an ___ arithmetic progression.

1. infinite, infinite
2. infinite, finite
3. finite, infinite
4. finite, finite

Q. Set of all odd natural numbers is an example of a finite AP.

1. True
2. False

Q. The list of first 100 odd numbers is a/an arithmetic progression.

1. finite
2. infinite
3. odd

Q.

Which of the following is an example of an arithmetic progression?

1. 2, 9, 17, 19...

2. 5, 9, 13, 18

3. 9, 18, 36, 72 ...

4. 101, 201, 301, 401, 501, ...

Q. Match the set of numbers with their respective number family.

1. 2, 8, 7, 11, 0, 9
2. 11, 6, 4, 10, 1000
3. -2, 3, 1, 0, 5, -19

Q.

Let the degree be 45° and 105°. find radian?

Q. The list of all even numbers is a/an arithmetic progression.

1. finite
2. common
3. infinite

Q. The list of first 100 odd numbers is a/an ___ arithmetic progression.

1. Finite, Finite respectively
2. Infinite, Infinite respectively
3. Infinite, Finite respectively
4. Finite, Infinite respectively

Q. The list of all even numbers is a/an arithmetic progression.

1. finite
2. infinite
3. common

Q.

The list of all even numbers is a/an ___arithmetic progression and the list of first 100 odd numbers is a/an ___ arithmetic progression.

1. infinite, infinite

2. finite, infinite

3. finite, finite

4. infinite, finite

Q. The list of first 100 odd numbers is a/an arithmetic progression.

1. finite
2. infinite
3. odd

Q.

Which of the following is an example of an arithmetic progression?

1. 2, 9, 17, 19...

2. 5, 9, 13, 18

3. 9, 18, 36, 72 ...

4. 101, 201, 301, 401, 501, ...

Q.

Find the next number in the sequence.

2244, 1900, 1683, 1557, 1492, ?

1. 1461

2. 1462

3. 1463

4. 1400

5. 1464

Q. The famous mathematician associated with finding the sum of first 100 natural numbers, is
(a) Euclid
(b) Gauss
(c) Newton
(d) Pythagoras

Q. The list of first 100 odd numbers is a/an arithmetic progression.

1. odd
2. infinite
3. finite

Q. Which among the following series is an example of a finite A.P?

1. The set of odd numbers less than 9
2. The set of odd numbers
3. The set of even numbers
4. The set of multiples of seven