Understanding Properties of an AP from Its Algebraic Expression
Trending Questions
Determine the AP whose 3rd term is 5 and the 7th term is 9.
The 10th term of an AP is 52 and 16th term is 82. Find the 32nd term and the general term.
The eighth term of an AP is half its second term and the eleventh term exceeds one-third of its fourth term by 1. Find the 15th term.
In the following AP's find the missing terms:
(i)-4. __, __, __, __, 6
(ii) __, 38, __, __, __, -22
The sum of the 4th and 8th terms of an AP is 24 and the sum of 6th and 10th terms is 44. Find the first three terms of the AP.
Find the sum of those integers from 1 to 500 which are multiples of 2 or 5.
The ratio of the sum of n terms of two A.P.’s is (7n+1):(4n+27). Find the ratio of their mth terms.
An AP consists of 50 terms of which the third term is 12 and the last term is 106. 29th term of this AP will be
The 4th term from the end of an AP – 11, –8, –5, ….., 49 is
A) 37
B) 40
C) 43
D) 58
The nth term of the sequence 5×(1+6), 10×(2+6), 15×(3+6)
3n(n+6)
n(n+6)
5n(n+6)
4n(n+6)
The nth term of the sequence 5×(1+6), 10×(2+6), 15×(3+6)
n(n+6)
3n(n+6)
5n(n+6)
4n(n+6)
- (−6, −3)
- None of these
- (−6, 3)
- (6, −3)
- 21
- 25
- 22
- 27
- -4
- \N
- 8
- -16
- ₹125
- ₹135
- ₹145
An AP consists of 50 terms of which the third term is 12 and the last term is 106. Find the 29th term.
- Multiples of 21
- They can never clap at the same time
- Multiples of 10
- Multiples of 4
If terms 9, x, 21 form an arithmetic progression, then the value of x is ____.
11
13
15
17
The nth term of the sequence 5×(1+6), 10×(2+6), 15×(3+6)
n(n+6)
3n(n+6)
5n(n+6)
4n(n+6)
Find the next term in the following sequence: a-2d, a-d, a, a+d, ...
a - 2d
4a + 2d
2a + 2d
a + 2d
Find the 5th term of an arithmetic sequence whose nth term is 3n - 2.
13
15
11
17