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Arithematic Progressions

The famous mathematician associated with finding the sum of the first 100 natu- ral numbers is

(A)  Pythagoras (B) Newton (C)  Gauss (D) Euclid

Arithematic Progressions

The 4^th term from the end of the AP: –11, –8, –5, …, 49 is

(A)  37 (B)  40 (C)  43 (D)  58

Arithematic Progressions

If 7 times the 7^th term of an AP is equal to 11 times its 11^th term, then its 18^th term will be

(A)  7 (B)   11 (C)  18 (D)  0

Arithematic Progressions

 Two APs have the same common difference. The first term of one of these is –1 and that of the other is – 8. Then the difference between their 4^th terms is

(A)  –1 (B) – 8 (C)  7 (D)  –9

Arithematic Progressions

What is the common difference of an AP in which a₁₈ – a₁₄ = 32?

(A)  8 (B) – 8 (C)  – 4 (D)  4

Arithematic Progressions

If the common difference of an AP is 5, then what is a₁₈ – a₁₃

(A)  5 (B) 20 (C)  25 (D)  30

Arithematic Progressions

Which term of the AP: 21, 42, 63, 84,…  is 210?

(A)  9^th (B)  10^th (C) 11^th (D)  12^th

Arithematic Progressions

If the 2^nd term of an AP is 13 and the 5^th term is 25, what is its 7th term?

(A)  30 (B) 33 (C)  37 (D)  38

Arithematic Progressions

The 21^st term of the AP whose first two terms are –3 and 4 is

(A)  17 (B)  137 (C)  143 (D)  –143

Arithematic Progressions

The first four terms of an AP, whose first term is –2 and the common difference is –2, are

(A) – 2, 0, 2, 4

(B) – 2, 4, – 8, 16

(C) – 2, – 4, – 6, – 8

(D) – 2, – 4, – 8, –16