Sum Of First n Terms Of An Arithmatic Progression|Questions|OMR

Geometric Progression|Exercise Questions|OMR

Geometric Progressions|Exercise Questions|OMR

OMR|General Term Of Geometric Progressions|Sum Ton n Term Of A Geometric Progressions|Questions

OMR|Arithmetic Progressions|Properties Of An Arithmetic Progressions|Questions

Progressions|Arithmetic Progressions|Exercise Questions|OMR

Let S_1 be the sum of first 2n terms of an arithmetic progression. Let S_2 be the sum first 4n terms of the same arithmeti progression. If (S_(2)-S_(1)) is 1000, then the sum of the first 6n term of the arithmetic progression is equal to :

If the sum of the first 23 terms of an arithmetic progression equals that of the first 37 terms , then the sum of the first 60 terms equals .

If the sum of first 11 terms of an arithmetic progression equal that of the first 19 terms, Then, what si the sum of first 30 terms?

The sum of first n terms of an arithmetic progression is 270. If common difference of the arithmetic progression is 2 and the first term is an integer, then number of possible values of n gt 2 is

In an artimetic progression, the 24th term is 100. Then, the sum of the first 47 terms of the arithmetic progression is