Help please
Yes?
@mww
16
if u add and subtract 64 u will get the answer
this is very easy, a trick question in fact. Difference of two squares involves two numbers - that being one square number/pronumeral minus another square number So you require only two terms. what would the ? be to ensure this condition is met.
@avi13 it is not asking to complete the square or make into a perfect square, just to make a difference of two squares
why cant it be 0?
\[(x+6)(x-6)=x^2-36?\]
6?
@mww i didnt make it perfect square actually.i made it difference of two square.. (x+8)^2-10^2
I had 0 in mind
i used pythagoras triples (6.8,10) in this
Can somebody just help me :(
I believe the goal of this question is to show that different factoring techniques apply depending on number of terms given
\[x^2-6^2\] this seems to fit the bill too right?
yeah so a question can have multiple answer as well
This question will only have one correct answer fyi
@avi13 That is true...
@zarkam21 but we just came up with two correct answers...
well it has to be 0. Simply said difference of TWO squares generally involves two terms. the easiest response
yeah i think so
for instance if they asked me to factorise a trinomial I do not use difference of two squares immediately. it is a secondary choice
it need not to be that tricky.....that i thought it is
6?
no 0
@mww is this correct? Just a second opinion
x^2+0*x-36
0 is what will make the question have TWO terms for which difference of two squares can be applied directly. IT's much harder to use difference of squares for more than 2 terms.
Hi, This is the property When we have X^2 +?x. -36 You need to make 2 set of parentheses and take the perfect sqrt of each the 1st and last term Such that (x + 6) (x-6) We took the sqrt of x^2 and 36 Now distribute to see the value of the 2nd term X^2 -6x + 6x -36 Thus simplify X^2 +0x -36
So 0?
@mww so is it 0 or no
Those other people came in and confused me
@steve816
yes zero obviously
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