Perform the indicated operations and simplify. [x + (7 + x2)][x − (7 + x2)]
Use (A - B)(A + B) = A^2 - B^2
Here A = x and B = (......)
(7+x^2)
\[x^2-49+14x^2+x^4\] .... is this correct?
wait it should be 15x^2 right?
Almost but no
15 is dead wrong
Simply open the brackets with minus sign more methoducally - u need more minuses
\[x^2-49-14x^2-x^4\]
Yes
Buuuut it is NOT the end (nothing is, but that's mystics) of computation as required by the question
Thanks for the help Mikael. I have some other concepts I'm still brushing up on if you're willing to help correct those as well. I understand if you can't; either way thanks for helping out.
Yea I will gladly help but same time TOMORROW (it can be 20 minutes just for ur questions)
Anyway - here GATHER the SIMILAR TERMS - this is called "simplify"
Aaaand don't forget to "fan" me
So you were saying this can be simplified even further?
Yep that's correct
alright I think I found it through factoring
Gather Like terms (this should be said in a "voice from heavens" reverberating echo low bass pitch :))) )
\[(x-7)(x+7)-x^2(14-x^2)\]
No No No - this is ANTI-SIMPLIFYING !!!
It is smart and inventive but they want a veryy dumm GATHER the LIKE-TERMS ...
-49-15x^2-4x
\[x^2 - 14x^2 = -13x^2\]
incorrect
\[-x^4 -13x^2 - 49\]
This IS the answer. God Bless and good Bye
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