This is part of Fermat's last theorem. He proposed that there was no solution to that equation (with whole numbers, at least) and wrote that he had a proof that he couldn't fit on the page he was using. He died without writing it down and mathematicians have been going nuts trying to rediscover it ever since. It has since been proven
A3+b3
There are no whole solutions
(a + b+ c)3 = a3 + b3 + c3 + 3a2b + 3ab2 + 3b2c + 3bc2 + 3c2a + 3ca2 + 6abc
It has no special name. It is just the plus sign.
a3 = 216 a = the cube root of 216 a = 6
That is a very simple equation if A3-2 is equal to A'q*3 then A3-2 is also A3-22.
kutta
(a+b)3=a3+b3+3ab(a+b) a3+b3=(a+b)3-3ab(a+b) a3+b3=(a+b)(a2-ab+b2)
The plus sign. + To add values in the cells A3 and B3 you would do the following: =A3+B3
a≠ 0,LCD = a33/a + 2/a2 - 1/a3= (3/a)(a2/a2) + (2/a2)(a/a) - 1/a3= 3a2/a3 + 2a/a3- 1/a3= (3a2 + 2a -1)/a3
The plus sign is an operator, not an operand. An operand is something that an operator operates on. For example, A3 and 10 are the operands in the following formula and the operator is the plus sign. =A3+10
a3 - 2a2 + 4a - 8 = a2(a - 2) + 4(a - 2) = (a - 2)(a2 + 4)