Question

if n is any natural number then 6^n-5^2 always end with​

Answer 1

$\huge{\mathcal{\blue{\underline{\underline{\pink{HeYa!!!}}}}}}$

${\large{\purple{\mathbb{ANSWER}}}}$

${\small{\red{\boxed{Always\:\:end\:\:with\:\:1}}}}$

$<marquee>EXPLANATION</marquee>$

☆ Given:-

• 6^n - 5^n

{Since 6^n - 5² cant be correct}

So we know that for any power of 6 and 5 the resulted number will always end with 6 and 5 respectively and 6-5 is always equal to 1.

☆ Now,

Let us put any value in the place of n.

For example let us take,

• n = 1.

=》 6¹ - 5¹

= 6 - 5

${\large{\blue{\boxed{=\:\:1}}}}$

• n = 2.

=》 6² - 5²

= 36 - 25.

${\large{\blue{\boxed{=\:\:11}}}}$

Which is also ends with once.

Therefore we can say that for any value of n 6^n - 5^n will always ends with 1.

Hope this will help you if it HELPS then plz mark my answer as BRAINLIEST.

Agar BRAINLIEST nhi kr skte ho to atleast thanks to bol diya karo isse thoda appreciation milta hai ache answer likhne ka.

And remember to always keep a smile on face:)

$<marquee>✌✌THANKS✌✌</marquee>$