Ответ:
Объяснение: Фомулы на картинке
1.
(a-5)(11-b)=a*11-ab-5*11+5b=11a-ab-55+5b
(3x²-1)(2x²+1)=3x²*2x²+3x²*1-1*2x²-1*1=6
+3x²-2x²-1=6
+x²-1
(m-n)(m²-n²)=m*m²-m*n²-n*m²+n*n²=
-mn²-nm²+
5m(m-x)(m+3x)=5m(m*m+m*3x-x*m-x*3x)=5m(m²+3mx-mx-3x²)=5m(m²+2mx--3x²)=5
+10m²x-15mx²
2.
25a²+30xa+9x²=(5a)²+2*5a*3x+(3x)²=(5a+3x)²



2p²-98a²=2(p²-49a²)=2(p-7a)(p+7a)
(1+13x)(13x-1)=(13x+1)(13x-1)=(13x)²-1=169x²-1
0,027-
=
(0,3-y)(0,09+0,3
+
)

