Does anyone know the answer..? I attached the question.
I get 5(x+5)(x^2-5x+25) But idk if that's right
I ended up with 5(x+5)(x^2+25)
Why did I get a -5x and you didn't?
5(x+5)(x^2-5x+25) is correct
I just want to double check. Lol
5x^3 + 625 = 5x^3 + 5^4 = 5(x^3 + 5^3)
:S Now I'm confused
5(x^3 + 5^3) U wanted one factor to be a sum of cubes, (x^3 + 5^3) is a sum of cubes
Ok... But why did me and one other person get 5(x+5)(x^2-5x+25)? What did we do? Because I had a feeling that wasn't the sum of cubes but idk..
You have factored the equation but as far as I can see, the question did not ask u to do that.
Ohh.. How did you get your answer?
Estudier your answer is incorrect. Taking a sum of cubes requires you to factor.
I shoed u already above 5x^3 + 625 = 5x^3 + 5^4 = 5(x^3 + 5^3)
:S
\[5(x+5)(x ^{2}-5x+25) \] is the correct answer.
@starofathenry "Estudier your answer is incorrect. Taking a sum of cubes requires you to factor." What does "taking a sum of cubes" mean? The question never said any such thing.
"Factor the binomial so that one factor is the sum of cubes" is what it says..
And I miss quoted - my mistake.
If u just want to factor the equation it is a standard formulation or else just use Wolfram, it's not difficult http://www.wolframalpha.com/input/?i=5x^3+%2B625
Here is a useful link - http://www.intmath.com/factoring-fractions/4-sum-difference-cubes.php
I know about that site, but I didn't know if what I did was what i was sposed to do. That's why I asked humans.
My answer satisfies the question.
?
In other words, "one factor is a sum of cubes"
Lol me and @starofathenry were right... That answer, the one i got originally, was correct.
Thanks for everyone's effort anyways
Then the question should read "factor the equation using a sum of cubes" There is no factor in your answer that is a "sum of cubes"
Join our real-time social learning platform and learn together with your friends!