In Our Previous blog we learned about conditional probability & now let us learn about arithmetic progression
An arithmetic progression is a sequence of numbers so that the difference of any 2 successive members of the sequence is a constant.
The best example, the sequence 3, 5, 7, 9, 11,... is an arithmetic progression with common difference 2.
There are 2 types of Progressions. They are arithmetic progression & geometric progression. An Arithmetic progression which includes the sequence of numbers & the terms except the first can be gained by adding 1 number to its preceding number. An Arithmetic progression is also denoted as the arrangement of 2 consecutive numbers, the progression which is constant.
Solution:
a, b, c are in A.P
⇒ b – a = c – b = common difference
⇒ 2b = a + c ⇒ 4b2 = a2 + 2ac + c2
⇒ 4b2 – 4ac = a2 – 2ac + c2 ⇒ 4(b2 – ac) = (a – c)2
In our next blog we shall learn about conditional probability I hope the above explanation was useful.Keep reading and leave your comments.
