a(c+d)+b(c+d)
=(a+b)(c+d)
(a + b)(b + c)
A+BC+AC+B=A+BC+AC+B unless any of these variables has an assigned value.
never A+ :))
0
No, four lines can can have 6 total intersections. They would be Ab, Ac, Ad, Bc, Bd, and Cd
(a + b)(b + c)
(a + b)/(a - b) = (c + d)/(c - d) cross multiply(a + b)(c - d) = (a - b)(c + d)ac - ad + bc - bd = ac + ad - bc - bd-ad + bc = -bc + ad-ad - ad = - bc - bc-2ad = -2bcad = bc that is the product of the means equals the product of the extremesa/b = b/c
Yes, the expression AC + AD + BC + BD can be factored as (A + C)(B + D). This is evident by applying the distributive property, where expanding (A + C)(B + D) yields AB + AD + BC + CD. The terms AC and BD are not present, so the expression can be expressed in a different form, but the original expression itself represents a different factoring structure.
yes because ab plus bc is ac
a^(2) - b^(2) + ac - bc Factor ( a - b)( a + b) + c(a - b) Factor further (a - b)(a + b + c) Done!!!!!
Take the BC year and add it to the AD year with present year and bc & ad
6(b - ac + b2 - bc)
6(ab - ac + b2 - bc)
A+BC+AC+B=A+BC+AC+B unless any of these variables has an assigned value.
associative? single replacement
It is possible, depending on what on earth AC and BC are!
Yes, for example (a + bi)(c + di) = ac + adi + bic + bidi, and commutative property works as well --> ac + adi + bci + bdi² --> ac + (ad + bc)i + bd(-1) = (ac - bd) + (ad + bc)i