Here's anyone can give my answer
then I will make it brain list....
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Given = nth term of AP is in linear expression in n.
Let the two variables be a and b
So, nth term = an + b
=> an = an + b
For 1st term,
a1 = a + b
For 2nd term
a2 = 2a + b
For 3rd term
a3 = 3a + b
and so on....
Now, for a sequence of numbers to be an AP, there must be a common difference.
So, to satisfy the condition of AP,
a3 - a2 = a2 - a1 = d (common difference)
=> (3a + b) - (2a + b) = (2a + b) - (a + b)
=> a = a
Since d = a, this sequence or progression is an AP.
Let the two variables be a and b
So, nth term = an + b
=> an = an + b
For 1st term,
a1 = a + b
For 2nd term
a2 = 2a + b
For 3rd term
a3 = 3a + b
and so on....
Now, for a sequence of numbers to be an AP, there must be a common difference.
So, to satisfy the condition of AP,
a3 - a2 = a2 - a1 = d (common difference)
=> (3a + b) - (2a + b) = (2a + b) - (a + b)
=> a = a
Since d = a, this sequence or progression is an AP.
Anonymous:
is it really correct
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