find the value of a3+b3+c3-3abc when a=225 ,b=226,c=227
Answers
Answered by
6
we know that a^3+b^3+c^3-3abc= (a+b+c) 1/2{ (a-b)^2+(b-c)^2+(c-a)^2}
On substituting the values in the formula,
(225 + 236 + 227) * 1/2 (225-236)^2 + (236-227)^2 + (227-225)^2)
= 2034
Answered by
1
:) Heya Yash is here for help you :)
See my all steps :)
(a)³+(b) ³+(c)³-3abc
a=225
b=226
c=227
=(225)³+(226)³+(227)³-3.(225).(226).(227)
=(675)+(708)+(681)-(36161100)
= (- 3614036)
Hope this is helpful for u :)
Thanks :)
See my all steps :)
(a)³+(b) ³+(c)³-3abc
a=225
b=226
c=227
=(225)³+(226)³+(227)³-3.(225).(226).(227)
=(675)+(708)+(681)-(36161100)
= (- 3614036)
Hope this is helpful for u :)
Thanks :)
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