it's false because if we look at x+2 (x^2), according to the orders of operation, it is actually x+( 2(x^2) ). one simple way of checking if the two functions are the same, pick several random numbers for x. For example, I pick x=3 and substitute in both equations and see what you get. If for several numbers, you get the same answer for the function, then it should be equivalent.
1) x+2 (x^2) = (3) + 2((3)^2) = 3 + 2(9) = 3 +18 = 21
2) x^3 + 2x^2 = (3)^3 + 2(3)^2 = 27 + 2(9) = 27 +18 = 45
as we can see (1) does not equal (2) so the expressions are inequivalent.
2007-03-23 21:37:10
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answer #1
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answered by Carmen L 2
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2016-10-01 10:09:15
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answer #2
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answered by ? 4
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x+2 (x^2) = x^3+2x^2 FALSE
x+2 (x^2) = 2x^2 + x
2007-03-23 21:30:30
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answer #3
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answered by John S 6
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without the brackets around x+2, x+2(x^2)=2x^2+x so it is false. (with the exception of a few values of x where it might equal - by chance - i.e. x=1 and x=-1)
2007-03-23 21:30:51
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answer #4
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answered by misiekram 3
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See this compare
(a + b)c = ac + bc
(x+2)(x^2) = (x^3)+2x^2
c(a + b) = ca + cb
(x^2)(x+2) = (x^3)+2x^2
a + bc = a +bc
x+2(x^2) = x+2(x^2)
2007-03-23 21:41:31
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answer #5
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answered by PaeKm 3
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Unless you forgot some parenthesis, the answer is simply
X+2X^2
2007-03-23 21:32:01
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answer #6
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answered by Gary 2
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x+2(x^2)=x+2x^2
but
(x+2)x^2= x^3+2x^2
From the above it is clear that bracket decides
and hence x+2(x^2) is not same as x^2(x+2)
2007-03-23 22:10:29
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answer #7
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answered by RAJASEKHAR P 4
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it is false
righet answer is here
X+2(X^2)=X+2X^3
2007-03-23 21:36:42
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answer #8
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answered by amol 1
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