Simplify the following expressions: 3(2x + 3 - x squared) - 2(2x squared - x- 3)
first, simplify the terms \[3(2x + 3 -x^2) = 6x+9-3x^2\]and\[-2(2x^2 -x -3)= -4x^2 +2x +6\]
where do you get the = sign??
the left side is the original expression, on the right side the multiplied one I could also have used "gets" or something
in total the multiplied expression looks like this \[6x+9-3x^2 -4x^2 +2x +6\]
now i understand ;)
so we need to collect the powers if they have the same base??
YEP
still not sure of my answers.
\[8x+15-12x^{4}\] i think this solution is wrong.
where did you get \( -12x^4\)? \(-4x^2-3x^2=?\) is not equal to \( -12x^4\) because you're adding them
i multiply the base and did addition on the two exponent.
year i now it wrong... i tried everything but still my answers are all wrong....can you please show me your working?? coz need to record it for me test next week.
\(-4x^3-3x^2\) is not the same as \((-4x^2)(-3x^2)\) remember that when adding or subtracting variables, the exponents will be the same BUT if you are multiplying or dividing the exponents will change
ok so it means that my answer is suppose to be -7xsquared +8x+15??
yep
phanta_seea, in her first post, typed out these two expressions:\[6x+9-3x^2\]\[-4x^2 +2x +6\]. All we need to do is to combine "like" terms. So, we'll arrange the "like" terms in columns: - 3x^2 + 6x + 9 - 4x^2 + 2x +6 ---------------- -7x^2 + 8x +15
This is the shortest way to do this problem.
thanks quys.
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