Find The Value Of (483*483*483+ 517*517*517) / (517*517 - 517*483 + 4

1.	Find The Value Of (483483483+ 517517517) / (517517 - 517483 + 483*483) ?
Answer» (483483483+ 517517517) / (517517 - 517483 + 483483) a3+b3 = (a+B)(a2-ab+b2) Hence [(a+b)(a2-ab+b2)] / (a2-ab+b2) = a+b In the GIVEN EQUATION a=483 and b= 517 ==> 483+517=1000. (483483483+ 517517517) / (517517 - 517483 + 483483) a3+b3 = (a+b)(a2-ab+b2) Hence [(a+b)(a2-ab+b2)] / (a2-ab+b2) = a+b In the given equation a=483 and b= 517 ==> 483+517=1000.

Find The Value Of (483483483+ 517517517) / (517517 - 517483 + 483*483) ?

Answer»

(483*483*483+ 517*517*517) / (517*517 - 517*483 + 483*483) a3+b3

= (a+B)(a2-ab+b2) Hence [(a+b)(a2-ab+b2)] / (a2-ab+b2)

= a+b In the GIVEN EQUATION a=483 and b= 517

==> 483+517=1000.

(483*483*483+ 517*517*517) / (517*517 - 517*483 + 483*483) a3+b3

= (a+b)(a2-ab+b2) Hence [(a+b)(a2-ab+b2)] / (a2-ab+b2)

= a+b In the given equation a=483 and b= 517

==> 483+517=1000.