Inactive Tutor answered 02/12/13
x(x+1)(x+2)
simply multiply the first bracket with x and then with the total multiply it with the second bracket
x2+x(x+2)
cross multiply:
x3+2x2+x2+2x
x3+3x2+2x
Alex V.
asked 09/19/12Just tell me the answer
Inactive Tutor answered 02/12/13
x(x+1)(x+2)
simply multiply the first bracket with x and then with the total multiply it with the second bracket
x2+x(x+2)
cross multiply:
x3+2x2+x2+2x
x3+3x2+2x
Inactive Tutor answered 09/23/12
Go for a longer but the simplest method: x(x+1)(x+2)
x(x+1)=(x2+x)
(x2+x)(x+2)=x3+3x2+2x
Inactive Tutor answered 09/21/12
Not sure if this is a question on finding the roots, if it is:
You look to see what x values can make the whole expression zero. Well all those three quantities (the three sets of parenthesis), are all multiplying together.
x * (x+1) * (x+2). Well the only ways to make something times something equal zero is what... think about that for a second before you read...
if one of the something's themselves is zero (8 * 0 = 0 for example).
With that in mind, what makes the first quantity (x) equal zero? What value makes the second quantity (x+1), equal zero? and the third quantity? Those will be your three options to making the expression as a whole equal zero.
Inactive Tutor answered 09/19/12
x (x+1) (x+2)=
First distribute the x:
(x2+x) (x+2)=
Then use the foil method:
(x2*x + x2*2 + x*x + x*2)=
Finally collect the terms and you have:
(x3+3x2+2x)
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