(a+b+c)/3=7, (a^2+b^2+c^2)/3=17,
(a+b+c)^2=(a+b)^2+2(a+b)c+c^2=a^2+b^2+c^2+2ab+2ac+2bc
ab+ac+bc=1/2((a+b+c)^2-(a^2+b^2+c^2))
(ab+ac+bc)/3=1/2(3((a+b+c)/3)^2-(a^2+b^2+c^2)/3)
(ab+ac+bc)/3=1/2(3*7^2-17)=65
<span> -(с+5)^2-(c-4)(c+3)=-c^2-10c-25-c^2-3c+4c+12=-2c^2-9c-13</span>
(2c + d - c - 2d )(2c + d + c + 2d) * 3cd =
= (c - d) (3c+3d) * 3cd = (c - d)(c + d)*9cd = (c²-d²)*9cd =
9c³d - 9cd³
4x-3/3-2x - 4+5x/3+2x + 3+x-10x^2/9-4x^2 =
=((4x-3)(3+2x)-(4+5x)(3-2x)+3+x-10x^2)/ 9-4x^2 =
=(8x^2 +6x-9+10x^2-12-7x+3+x-10x^2)/ 9-4x^2 =
=(8x^2 -18)/ 9-4x^2= 2(4x^2 -9)/ 9-4x^2 = -2