Question

explain properties of AP..... .......? ​

Answer 1

Step-by-step explanation:

$\huge\underline\bold\red{Properties of AP!!}$

❄A sequence of a1, a2, a3.....an is an AP if and only if it's n th term an is a linear expression in n is the common difference.

❄ A sequence is an ap if and only if the sum of n terms is of the form A^2n+Bn, where A, B are constants.

❄ the numbers in an ap will remain in AP if any constant is added, subtracted , multiplied and divided

Answer 2

Answer:

${\huge{\green{\underline{\bold{Answer!}}}}}$

Properties of AP:-

• If the same number added or substracted from a AP,then the resulting terms will be also in AP.
• If a sequence is divided or multiply with a same non-zero number,then the resulting terms will be also in AP.

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