Expand
5 (x+y+z)
Factor
wx + wy
5x+5y+5z
w(x+y)
Answer1=5x+5y+5z and Ans2=w(x+y).
To expand the expression 5(x+y+z), we distribute the 5 to each term inside the parentheses:
5(x+y+z) = 5*x + 5*y + 5*z
Simplifying further, we have:
= 5x + 5y + 5z
Now let's move on to factoring the expression wx + wy. We can factor out the common factor w from both terms:
wx + wy = w(x + y)
So, the factored form of wx + wy is w(x + y).
To expand the expression 5(x+y+z), you distribute the 5 to each term inside the parentheses:
5(x+y+z) = 5*x + 5*y + 5*z
This simplifies to:
5x + 5y + 5z
Now let's move on to factoring the expression wx + wy.
In this case, we notice that both terms have the same variables, w and y. We can factor out the common variables:
wx + wy = w(x + y)
So the factored form of the expression is w(x + y).