homeworkhelpls
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Misplaced Homework Thread moved from the technical forums
The discussion focuses on simplifying algebraic expressions, specifically addressing the simplification of terms like 3x^3 + 3/8x^3 and 9x^3/2 - 1/x^3/2. The correct simplification for the first expression is 3/2 x^3, achieved by recognizing the cube root of the constant multiplier. For the second expression, participants clarify that one cannot simply square individual terms and emphasize the importance of expanding brackets correctly to avoid confusion.
PREREQUISITESStudents learning algebra, educators teaching algebraic concepts, and anyone seeking to improve their skills in simplifying algebraic expressions.
Did you take the cube root of the constant multiplier?homeworkhelpls said:View attachment 31519414) here i tried 3x^3 + 3/8x^3 to to get 27/8x^3 but the answer is 3/2 x^3, why?
That is not correct. You can not simply square the individual terms. Do you know what the general result of ##(a-b)^2## is? Multiply out the square to see what is right.homeworkhelpls said:View attachment 31519615) here i did 9x^3/2 - 1/x^3/2 to get 9x^9/4 - 1/x^3/2 but that's not in the right form, how do i do it correctly?
and for 14 i got it now after doing 3 x by cubed root of 3 x by x^3 all over 2 to get 3/2 x^3, thanks :)FactChecker said:Did you take the cube root of the constant multiplier?
That is not correct. You can not simply square the individual terms. Do you know what the general result of ##(a-b)^2## is? Multiply out the square to see what is right.
A product of both. ##-3x^0 = -3 \cdot x^0 = -3 \cdot 1 = -3##homeworkhelpls said:ok then for 15 i expanded the brackets and got 9x^3/2 -3x^0 - 3x^0 + x^-3/2, I am confused if -3x^0 is equal to -3 or 1, please explain